diff --git a/ajax/libs/proj4js/1.1.0/defs/EPSG102067.js b/ajax/libs/proj4js/1.1.0/defs/EPSG102067.js
new file mode 100755
index 000000000..2fe1f0547
--- /dev/null
+++ b/ajax/libs/proj4js/1.1.0/defs/EPSG102067.js
@@ -0,0 +1 @@
+Proj4js.defs["EPSG:102067"] = "+title=Krovak +proj=krovak +lat_0=49.5 +lon_0=42.5 +alpha=30.28813972222222 +k=0.9999 +x_0=0 +y_0=0 +ellps=bessel +pm=ferro +units=m +towgs84=570.8,85.7,462.8,4.998,1.587,5.261,3.56 +czech +no_defs";
diff --git a/ajax/libs/proj4js/1.1.0/defs/EPSG102757.js b/ajax/libs/proj4js/1.1.0/defs/EPSG102757.js
new file mode 100755
index 000000000..4685c2166
--- /dev/null
+++ b/ajax/libs/proj4js/1.1.0/defs/EPSG102757.js
@@ -0,0 +1 @@
+Proj4js.defs["EPSG:102757"] = "+title=NAD 1983 StatePlane Wyoming West Central FIPS 4903 Feet +proj=tmerc +lat_0=40.5 +lon_0=-108.75 +x_0=600000.0 +y_0=0 +k=0.999938 +a=6378137.0 +b=6356752.3141403 +to_meter=0.3048006096012192";
diff --git a/ajax/libs/proj4js/1.1.0/defs/EPSG102758.js b/ajax/libs/proj4js/1.1.0/defs/EPSG102758.js
new file mode 100755
index 000000000..ba07ea238
--- /dev/null
+++ b/ajax/libs/proj4js/1.1.0/defs/EPSG102758.js
@@ -0,0 +1 @@
+Proj4js.defs["EPSG:102758"] = "+title=NAD 1983 StatePlane Wyoming West FIPS 4904 Feet +proj=tmerc +lat_0=40.5 +lon_0=-110.0833333333333 +x_0=800000 +y_0=100000 +k=0.999938 +a=6378137.0 +b=6356752.3141403 +to_meter=0.3048006096012192";
diff --git a/ajax/libs/proj4js/1.1.0/defs/EPSG21781.js b/ajax/libs/proj4js/1.1.0/defs/EPSG21781.js
new file mode 100755
index 000000000..c81c87a76
--- /dev/null
+++ b/ajax/libs/proj4js/1.1.0/defs/EPSG21781.js
@@ -0,0 +1 @@
+Proj4js.defs["EPSG:21781"] = "+title=CH1903 / LV03 +proj=somerc +lat_0=46.95240555555556 +lon_0=7.439583333333333 +x_0=600000 +y_0=200000 +ellps=bessel +towgs84=674.374,15.056,405.346,0,0,0,0 +units=m +no_defs";
diff --git a/ajax/libs/proj4js/1.1.0/defs/EPSG26591.js b/ajax/libs/proj4js/1.1.0/defs/EPSG26591.js
new file mode 100755
index 000000000..1af025566
--- /dev/null
+++ b/ajax/libs/proj4js/1.1.0/defs/EPSG26591.js
@@ -0,0 +1 @@
+Proj4js.defs["EPSG:26591"] = "+title= Monte Mario (Rome) / Italy zone 1 EPSG:26591 +proj=tmerc +lat_0=0 +lon_0=-3.45233333333333 +from_greenwich=12.45233333333333 +k=0.999600 +x_0=1500000 +y_0=0 +a=6378388.0, +b=6356911.94612795 +units=m";
diff --git a/ajax/libs/proj4js/1.1.0/defs/EPSG26912.js b/ajax/libs/proj4js/1.1.0/defs/EPSG26912.js
new file mode 100755
index 000000000..ee8473c82
--- /dev/null
+++ b/ajax/libs/proj4js/1.1.0/defs/EPSG26912.js
@@ -0,0 +1 @@
+Proj4js.defs["EPSG26912"] = "+title=NAD83 / UTM zone 12N +proj=utm +zone=12 +a=6378137.0 +b=6356752.3141403";
diff --git a/ajax/libs/proj4js/1.1.0/defs/EPSG27200.js b/ajax/libs/proj4js/1.1.0/defs/EPSG27200.js
new file mode 100755
index 000000000..5f0ea891c
--- /dev/null
+++ b/ajax/libs/proj4js/1.1.0/defs/EPSG27200.js
@@ -0,0 +1,5 @@
+Proj4js.defs["EPSG:27200"] = "+title=New Zealand Map Grid\
+ +proj=nzmg \
+ +lat_0=-41 +lon_0=173 \
+ +x_0=2510000 +y_0=6023150 \
+ +ellps=intl +datum=nzgd49 +units=m +no_defs"
diff --git a/ajax/libs/proj4js/1.1.0/defs/EPSG27563.js b/ajax/libs/proj4js/1.1.0/defs/EPSG27563.js
new file mode 100755
index 000000000..d798a14b5
--- /dev/null
+++ b/ajax/libs/proj4js/1.1.0/defs/EPSG27563.js
@@ -0,0 +1 @@
+Proj4js.defs["EPSG:27563"]="+title=NTF (Paris)/Lambert Sud France +proj=lcc +lat_1=44.10000000000001 +lat_0=44.10000000000001 +lon_0=0 +k_0=0.9998774990000001 +x_0=600000 +y_0=200000 +a=6378249.2 +b=6356515 +towgs84=-168,-60,320,0,0,0,0 +pm=paris +units=m +no_defs ";
diff --git a/ajax/libs/proj4js/1.1.0/defs/EPSG41001.js b/ajax/libs/proj4js/1.1.0/defs/EPSG41001.js
new file mode 100755
index 000000000..65db92196
--- /dev/null
+++ b/ajax/libs/proj4js/1.1.0/defs/EPSG41001.js
@@ -0,0 +1 @@
+Proj4js.defs["EPSG:41001"] = "+title=simple mercator EPSG:41001 +proj=merc +lat_ts=0 +lon_0=0 +k=1.000000 +x_0=0 +y_0=0 +ellps=WGS84 +datum=WGS84 +units=m";
diff --git a/ajax/libs/proj4js/1.1.0/defs/EPSG4139.js b/ajax/libs/proj4js/1.1.0/defs/EPSG4139.js
new file mode 100755
index 000000000..1f543df39
--- /dev/null
+++ b/ajax/libs/proj4js/1.1.0/defs/EPSG4139.js
@@ -0,0 +1 @@
+Proj4js.defs["EPSG:4139"] = "+title=Puerto Rico EPSG:4139 (3 param datum shift) +proj=longlat +towgs84 = 11,72,-101,0,0,0,0 +a=6378206.4 +b=6356583.8";
diff --git a/ajax/libs/proj4js/1.1.0/defs/EPSG4181.js b/ajax/libs/proj4js/1.1.0/defs/EPSG4181.js
new file mode 100755
index 000000000..5804a3b44
--- /dev/null
+++ b/ajax/libs/proj4js/1.1.0/defs/EPSG4181.js
@@ -0,0 +1 @@
+Proj4js.defs["EPSG:4181"] = "+title=Luxembourg 1930 EPSG:4181 (7 param datum shift) +proj=longlat +towgs84=-193,13.7,-39.3,-0.41,-2.933,2.688,0.43 +a=6378388.0, +b=6356911.94612795";
diff --git a/ajax/libs/proj4js/1.1.0/defs/EPSG42304.js b/ajax/libs/proj4js/1.1.0/defs/EPSG42304.js
new file mode 100755
index 000000000..91a220e11
--- /dev/null
+++ b/ajax/libs/proj4js/1.1.0/defs/EPSG42304.js
@@ -0,0 +1 @@
+Proj4js.defs["EPSG:42304"]="+title=Atlas of Canada, LCC +proj=lcc +lat_1=49 +lat_2=77 +lat_0=49 +lon_0=-95 +x_0=0 +y_0=0 +ellps=GRS80 +datum=NAD83 +units=m +no_defs";
\ No newline at end of file
diff --git a/ajax/libs/proj4js/1.1.0/defs/EPSG4272.js b/ajax/libs/proj4js/1.1.0/defs/EPSG4272.js
new file mode 100755
index 000000000..55cda903e
--- /dev/null
+++ b/ajax/libs/proj4js/1.1.0/defs/EPSG4272.js
@@ -0,0 +1 @@
+Proj4js.defs["EPSG:4272"] = "+title=NZGD49 +proj=longlat +ellps=intl +datum=nzgd49 +no_defs ";
diff --git a/ajax/libs/proj4js/1.1.0/defs/EPSG4302.js b/ajax/libs/proj4js/1.1.0/defs/EPSG4302.js
new file mode 100755
index 000000000..4c875dad5
--- /dev/null
+++ b/ajax/libs/proj4js/1.1.0/defs/EPSG4302.js
@@ -0,0 +1,2 @@
+Proj4js.defs["EPSG:4302"] = "+title=Trinidad 1903 EPSG:4302 (7 param datum shift) +proj=longlat +a=6378293.63683822 +b=6356617.979337744 +towgs84=-61.702,284.488,472.052,0,0,0,0";
+
diff --git a/ajax/libs/proj4js/1.1.0/defs/EPSG900913.js b/ajax/libs/proj4js/1.1.0/defs/EPSG900913.js
new file mode 100755
index 000000000..d129b480b
--- /dev/null
+++ b/ajax/libs/proj4js/1.1.0/defs/EPSG900913.js
@@ -0,0 +1,5 @@
+// Google Mercator projection
+// Used in combination with GoogleMercator layer type in OpenLayers
+//+proj=merc +a=6378137 +b=6378137 +lat_ts=0.0 +lon_0=0.0 +x_0=0.0 +y_0=0 +k=1.0 +units=m +nadgrids=@null +no_defs
+
+Proj4js.defs["EPSG:900913"]= "+title=GoogleMercator +proj=merc +a=6378137 +b=6378137 +lat_ts=0.0 +lon_0=0.0 +x_0=0.0 +y_0=0 +k=1.0 +units=m +nadgrids=@null +no_defs";
diff --git a/ajax/libs/proj4js/1.1.0/defs/EPSG900913.txt b/ajax/libs/proj4js/1.1.0/defs/EPSG900913.txt
new file mode 100755
index 000000000..54016a400
--- /dev/null
+++ b/ajax/libs/proj4js/1.1.0/defs/EPSG900913.txt
@@ -0,0 +1,11 @@
+// Google Mercator projection
+// Used in combination with GoogleMercator layer type in OpenLayers
+//+proj=merc +a=6378137 +b=6378137 +lat_ts=0.0 +lon_0=0.0 +x_0=0.0 +y_0=0 +k=1.0 +units=m +nadgrids=@null +no_defs
+
+csList.EPSG900913= "\
+ +title= Google Mercator EPSG:900913\
+ +proj=merc +a=6378137 +b=6378137 \
+ +lat_ts=0.0 +lon_0=0.0 \
+ +x_0=0.0 +y_0=0 +k=1.0 \
+ +units=m +nadgrids=@null +no_defs \
+";
diff --git a/ajax/libs/proj4js/1.1.0/defs/GOOGLE.js b/ajax/libs/proj4js/1.1.0/defs/GOOGLE.js
new file mode 100755
index 000000000..cdb075aec
--- /dev/null
+++ b/ajax/libs/proj4js/1.1.0/defs/GOOGLE.js
@@ -0,0 +1,2 @@
+Proj4js.defs["GOOGLE"]="+proj=merc +a=6378137 +b=6378137 +lat_ts=0.0 +lon_0=0.0 +x_0=0.0 +y_0=0 +k=1.0 +units=m +nadgrids=@null +no_defs";
+Proj4js.defs["EPSG:900913"]=Proj4js.defs["GOOGLE"];
diff --git a/ajax/libs/proj4js/1.1.0/proj4js-combined.js b/ajax/libs/proj4js/1.1.0/proj4js-combined.js
new file mode 100755
index 000000000..49a303a4a
--- /dev/null
+++ b/ajax/libs/proj4js/1.1.0/proj4js-combined.js
@@ -0,0 +1,5438 @@
+/*
+ proj4js.js -- Javascript reprojection library.
+
+ Authors: Mike Adair madairATdmsolutions.ca
+ Richard Greenwood richATgreenwoodmap.com
+ Didier Richard didier.richardATign.fr
+ Stephen Irons stephen.ironsATclear.net.nz
+ Olivier Terral oterralATgmail.com
+
+ License:
+ Copyright (c) 2012, Mike Adair, Richard Greenwood, Didier Richard,
+ Stephen Irons and Olivier Terral
+
+ Permission is hereby granted, free of charge, to any person obtaining a
+ copy of this software and associated documentation files (the "Software"),
+ to deal in the Software without restriction, including without limitation
+ the rights to use, copy, modify, merge, publish, distribute, sublicense,
+ and/or sell copies of the Software, and to permit persons to whom the
+ Software is furnished to do so, subject to the following conditions:
+
+ The above copyright notice and this permission notice shall be included
+ in all copies or substantial portions of the Software.
+
+ THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS
+ OR IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,
+ FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL
+ THE AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER
+ LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING
+ FROM, OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER
+ DEALINGS IN THE SOFTWARE.
+
+ Note: This program is an almost direct port of the C library PROJ.4.
+*/
+/* ======================================================================
+ proj4js.js
+ ====================================================================== */
+
+/*
+Author: Mike Adair madairATdmsolutions.ca
+ Richard Greenwood rich@greenwoodmap.com
+License: LGPL as per: http://www.gnu.org/copyleft/lesser.html
+
+$Id: Proj.js 2956 2007-07-09 12:17:52Z steven $
+*/
+
+/**
+ * Namespace: Proj4js
+ *
+ * Proj4js is a JavaScript library to transform point coordinates from one
+ * coordinate system to another, including datum transformations.
+ *
+ * This library is a port of both the Proj.4 and GCTCP C libraries to JavaScript.
+ * Enabling these transformations in the browser allows geographic data stored
+ * in different projections to be combined in browser-based web mapping
+ * applications.
+ *
+ * Proj4js must have access to coordinate system initialization strings (which
+ * are the same as for PROJ.4 command line). Thes can be included in your
+ * application using a
+
+ def is a CS definition in PROJ.4 WKT format, for example:
+ +proj="tmerc" //longlat, etc.
+ +a=majorRadius
+ +b=minorRadius
+ +lat0=somenumber
+ +long=somenumber
+*/
+Proj4js.defs = {
+ // These are so widely used, we'll go ahead and throw them in
+ // without requiring a separate .js file
+ 'WGS84': "+title=long/lat:WGS84 +proj=longlat +ellps=WGS84 +datum=WGS84 +units=degrees",
+ 'EPSG:4326': "+title=long/lat:WGS84 +proj=longlat +a=6378137.0 +b=6356752.31424518 +ellps=WGS84 +datum=WGS84 +units=degrees",
+ 'EPSG:4269': "+title=long/lat:NAD83 +proj=longlat +a=6378137.0 +b=6356752.31414036 +ellps=GRS80 +datum=NAD83 +units=degrees",
+ 'EPSG:3875': "+title= Google Mercator +proj=merc +a=6378137 +b=6378137 +lat_ts=0.0 +lon_0=0.0 +x_0=0.0 +y_0=0 +k=1.0 +units=m +nadgrids=@null +no_defs"
+};
+Proj4js.defs['EPSG:3785'] = Proj4js.defs['EPSG:3875']; //maintain backward compat, official code is 3875
+Proj4js.defs['GOOGLE'] = Proj4js.defs['EPSG:3875'];
+Proj4js.defs['EPSG:900913'] = Proj4js.defs['EPSG:3875'];
+Proj4js.defs['EPSG:102113'] = Proj4js.defs['EPSG:3875'];
+
+Proj4js.common = {
+ PI : 3.141592653589793238, //Math.PI,
+ HALF_PI : 1.570796326794896619, //Math.PI*0.5,
+ TWO_PI : 6.283185307179586477, //Math.PI*2,
+ FORTPI : 0.78539816339744833,
+ R2D : 57.29577951308232088,
+ D2R : 0.01745329251994329577,
+ SEC_TO_RAD : 4.84813681109535993589914102357e-6, /* SEC_TO_RAD = Pi/180/3600 */
+ EPSLN : 1.0e-10,
+ MAX_ITER : 20,
+ // following constants from geocent.c
+ COS_67P5 : 0.38268343236508977, /* cosine of 67.5 degrees */
+ AD_C : 1.0026000, /* Toms region 1 constant */
+
+ /* datum_type values */
+ PJD_UNKNOWN : 0,
+ PJD_3PARAM : 1,
+ PJD_7PARAM : 2,
+ PJD_GRIDSHIFT: 3,
+ PJD_WGS84 : 4, // WGS84 or equivalent
+ PJD_NODATUM : 5, // WGS84 or equivalent
+ SRS_WGS84_SEMIMAJOR : 6378137.0, // only used in grid shift transforms
+
+ // ellipoid pj_set_ell.c
+ SIXTH : .1666666666666666667, /* 1/6 */
+ RA4 : .04722222222222222222, /* 17/360 */
+ RA6 : .02215608465608465608, /* 67/3024 */
+ RV4 : .06944444444444444444, /* 5/72 */
+ RV6 : .04243827160493827160, /* 55/1296 */
+
+// Function to compute the constant small m which is the radius of
+// a parallel of latitude, phi, divided by the semimajor axis.
+// -----------------------------------------------------------------
+ msfnz : function(eccent, sinphi, cosphi) {
+ var con = eccent * sinphi;
+ return cosphi/(Math.sqrt(1.0 - con * con));
+ },
+
+// Function to compute the constant small t for use in the forward
+// computations in the Lambert Conformal Conic and the Polar
+// Stereographic projections.
+// -----------------------------------------------------------------
+ tsfnz : function(eccent, phi, sinphi) {
+ var con = eccent * sinphi;
+ var com = .5 * eccent;
+ con = Math.pow(((1.0 - con) / (1.0 + con)), com);
+ return (Math.tan(.5 * (this.HALF_PI - phi))/con);
+ },
+
+// Function to compute the latitude angle, phi2, for the inverse of the
+// Lambert Conformal Conic and Polar Stereographic projections.
+// ----------------------------------------------------------------
+ phi2z : function(eccent, ts) {
+ var eccnth = .5 * eccent;
+ var con, dphi;
+ var phi = this.HALF_PI - 2 * Math.atan(ts);
+ for (var i = 0; i <= 15; i++) {
+ con = eccent * Math.sin(phi);
+ dphi = this.HALF_PI - 2 * Math.atan(ts *(Math.pow(((1.0 - con)/(1.0 + con)),eccnth))) - phi;
+ phi += dphi;
+ if (Math.abs(dphi) <= .0000000001) return phi;
+ }
+ alert("phi2z has NoConvergence");
+ return (-9999);
+ },
+
+/* Function to compute constant small q which is the radius of a
+ parallel of latitude, phi, divided by the semimajor axis.
+------------------------------------------------------------*/
+ qsfnz : function(eccent,sinphi) {
+ var con;
+ if (eccent > 1.0e-7) {
+ con = eccent * sinphi;
+ return (( 1.0- eccent * eccent) * (sinphi /(1.0 - con * con) - (.5/eccent)*Math.log((1.0 - con)/(1.0 + con))));
+ } else {
+ return(2.0 * sinphi);
+ }
+ },
+
+/* Function to eliminate roundoff errors in asin
+----------------------------------------------*/
+ asinz : function(x) {
+ if (Math.abs(x)>1.0) {
+ x=(x>1.0)?1.0:-1.0;
+ }
+ return Math.asin(x);
+ },
+
+// following functions from gctpc cproj.c for transverse mercator projections
+ e0fn : function(x) {return(1.0-0.25*x*(1.0+x/16.0*(3.0+1.25*x)));},
+ e1fn : function(x) {return(0.375*x*(1.0+0.25*x*(1.0+0.46875*x)));},
+ e2fn : function(x) {return(0.05859375*x*x*(1.0+0.75*x));},
+ e3fn : function(x) {return(x*x*x*(35.0/3072.0));},
+ mlfn : function(e0,e1,e2,e3,phi) {return(e0*phi-e1*Math.sin(2.0*phi)+e2*Math.sin(4.0*phi)-e3*Math.sin(6.0*phi));},
+
+ srat : function(esinp, exp) {
+ return(Math.pow((1.0-esinp)/(1.0+esinp), exp));
+ },
+
+// Function to return the sign of an argument
+ sign : function(x) { if (x < 0.0) return(-1); else return(1);},
+
+// Function to adjust longitude to -180 to 180; input in radians
+ adjust_lon : function(x) {
+ x = (Math.abs(x) < this.PI) ? x: (x - (this.sign(x)*this.TWO_PI) );
+ return x;
+ },
+
+// IGNF - DGR : algorithms used by IGN France
+
+// Function to adjust latitude to -90 to 90; input in radians
+ adjust_lat : function(x) {
+ x= (Math.abs(x) < this.HALF_PI) ? x: (x - (this.sign(x)*this.PI) );
+ return x;
+ },
+
+// Latitude Isometrique - close to tsfnz ...
+ latiso : function(eccent, phi, sinphi) {
+ if (Math.abs(phi) > this.HALF_PI) return +Number.NaN;
+ if (phi==this.HALF_PI) return Number.POSITIVE_INFINITY;
+ if (phi==-1.0*this.HALF_PI) return -1.0*Number.POSITIVE_INFINITY;
+
+ var con= eccent*sinphi;
+ return Math.log(Math.tan((this.HALF_PI+phi)/2.0))+eccent*Math.log((1.0-con)/(1.0+con))/2.0;
+ },
+
+ fL : function(x,L) {
+ return 2.0*Math.atan(x*Math.exp(L)) - this.HALF_PI;
+ },
+
+// Inverse Latitude Isometrique - close to ph2z
+ invlatiso : function(eccent, ts) {
+ var phi= this.fL(1.0,ts);
+ var Iphi= 0.0;
+ var con= 0.0;
+ do {
+ Iphi= phi;
+ con= eccent*Math.sin(Iphi);
+ phi= this.fL(Math.exp(eccent*Math.log((1.0+con)/(1.0-con))/2.0),ts)
+ } while (Math.abs(phi-Iphi)>1.0e-12);
+ return phi;
+ },
+
+// Needed for Gauss Schreiber
+// Original: Denis Makarov (info@binarythings.com)
+// Web Site: http://www.binarythings.com
+ sinh : function(x)
+ {
+ var r= Math.exp(x);
+ r= (r-1.0/r)/2.0;
+ return r;
+ },
+
+ cosh : function(x)
+ {
+ var r= Math.exp(x);
+ r= (r+1.0/r)/2.0;
+ return r;
+ },
+
+ tanh : function(x)
+ {
+ var r= Math.exp(x);
+ r= (r-1.0/r)/(r+1.0/r);
+ return r;
+ },
+
+ asinh : function(x)
+ {
+ var s= (x>= 0? 1.0:-1.0);
+ return s*(Math.log( Math.abs(x) + Math.sqrt(x*x+1.0) ));
+ },
+
+ acosh : function(x)
+ {
+ return 2.0*Math.log(Math.sqrt((x+1.0)/2.0) + Math.sqrt((x-1.0)/2.0));
+ },
+
+ atanh : function(x)
+ {
+ return Math.log((x-1.0)/(x+1.0))/2.0;
+ },
+
+// Grande Normale
+ gN : function(a,e,sinphi)
+ {
+ var temp= e*sinphi;
+ return a/Math.sqrt(1.0 - temp*temp);
+ },
+
+ //code from the PROJ.4 pj_mlfn.c file; this may be useful for other projections
+ pj_enfn: function(es) {
+ var en = new Array();
+ en[0] = this.C00 - es * (this.C02 + es * (this.C04 + es * (this.C06 + es * this.C08)));
+ en[1] = es * (this.C22 - es * (this.C04 + es * (this.C06 + es * this.C08)));
+ var t = es * es;
+ en[2] = t * (this.C44 - es * (this.C46 + es * this.C48));
+ t *= es;
+ en[3] = t * (this.C66 - es * this.C68);
+ en[4] = t * es * this.C88;
+ return en;
+ },
+
+ pj_mlfn: function(phi, sphi, cphi, en) {
+ cphi *= sphi;
+ sphi *= sphi;
+ return(en[0] * phi - cphi * (en[1] + sphi*(en[2]+ sphi*(en[3] + sphi*en[4]))));
+ },
+
+ pj_inv_mlfn: function(arg, es, en) {
+ var k = 1./(1.-es);
+ var phi = arg;
+ for (var i = Proj4js.common.MAX_ITER; i ; --i) { /* rarely goes over 2 iterations */
+ var s = Math.sin(phi);
+ var t = 1. - es * s * s;
+ //t = this.pj_mlfn(phi, s, Math.cos(phi), en) - arg;
+ //phi -= t * (t * Math.sqrt(t)) * k;
+ t = (this.pj_mlfn(phi, s, Math.cos(phi), en) - arg) * (t * Math.sqrt(t)) * k;
+ phi -= t;
+ if (Math.abs(t) < Proj4js.common.EPSLN)
+ return phi;
+ }
+ Proj4js.reportError("cass:pj_inv_mlfn: Convergence error");
+ return phi;
+ },
+
+/* meridinal distance for ellipsoid and inverse
+** 8th degree - accurate to < 1e-5 meters when used in conjuction
+** with typical major axis values.
+** Inverse determines phi to EPS (1e-11) radians, about 1e-6 seconds.
+*/
+ C00: 1.0,
+ C02: .25,
+ C04: .046875,
+ C06: .01953125,
+ C08: .01068115234375,
+ C22: .75,
+ C44: .46875,
+ C46: .01302083333333333333,
+ C48: .00712076822916666666,
+ C66: .36458333333333333333,
+ C68: .00569661458333333333,
+ C88: .3076171875
+
+};
+
+/** datum object
+*/
+Proj4js.datum = Proj4js.Class({
+
+ initialize : function(proj) {
+ this.datum_type = Proj4js.common.PJD_WGS84; //default setting
+ if (proj.datumCode && proj.datumCode == 'none') {
+ this.datum_type = Proj4js.common.PJD_NODATUM;
+ }
+ if (proj && proj.datum_params) {
+ for (var i=0; i 3) {
+ if (proj.datum_params[3] != 0 || proj.datum_params[4] != 0 ||
+ proj.datum_params[5] != 0 || proj.datum_params[6] != 0 ) {
+ this.datum_type = Proj4js.common.PJD_7PARAM;
+ proj.datum_params[3] *= Proj4js.common.SEC_TO_RAD;
+ proj.datum_params[4] *= Proj4js.common.SEC_TO_RAD;
+ proj.datum_params[5] *= Proj4js.common.SEC_TO_RAD;
+ proj.datum_params[6] = (proj.datum_params[6]/1000000.0) + 1.0;
+ }
+ }
+ }
+ if (proj) {
+ this.a = proj.a; //datum object also uses these values
+ this.b = proj.b;
+ this.es = proj.es;
+ this.ep2 = proj.ep2;
+ this.datum_params = proj.datum_params;
+ }
+ },
+
+ /****************************************************************/
+ // cs_compare_datums()
+ // Returns TRUE if the two datums match, otherwise FALSE.
+ compare_datums : function( dest ) {
+ if( this.datum_type != dest.datum_type ) {
+ return false; // false, datums are not equal
+ } else if( this.a != dest.a || Math.abs(this.es-dest.es) > 0.000000000050 ) {
+ // the tolerence for es is to ensure that GRS80 and WGS84
+ // are considered identical
+ return false;
+ } else if( this.datum_type == Proj4js.common.PJD_3PARAM ) {
+ return (this.datum_params[0] == dest.datum_params[0]
+ && this.datum_params[1] == dest.datum_params[1]
+ && this.datum_params[2] == dest.datum_params[2]);
+ } else if( this.datum_type == Proj4js.common.PJD_7PARAM ) {
+ return (this.datum_params[0] == dest.datum_params[0]
+ && this.datum_params[1] == dest.datum_params[1]
+ && this.datum_params[2] == dest.datum_params[2]
+ && this.datum_params[3] == dest.datum_params[3]
+ && this.datum_params[4] == dest.datum_params[4]
+ && this.datum_params[5] == dest.datum_params[5]
+ && this.datum_params[6] == dest.datum_params[6]);
+ } else if ( this.datum_type == Proj4js.common.PJD_GRIDSHIFT ||
+ dest.datum_type == Proj4js.common.PJD_GRIDSHIFT ) {
+ alert("ERROR: Grid shift transformations are not implemented.");
+ return false
+ } else {
+ return true; // datums are equal
+ }
+ }, // cs_compare_datums()
+
+ /*
+ * The function Convert_Geodetic_To_Geocentric converts geodetic coordinates
+ * (latitude, longitude, and height) to geocentric coordinates (X, Y, Z),
+ * according to the current ellipsoid parameters.
+ *
+ * Latitude : Geodetic latitude in radians (input)
+ * Longitude : Geodetic longitude in radians (input)
+ * Height : Geodetic height, in meters (input)
+ * X : Calculated Geocentric X coordinate, in meters (output)
+ * Y : Calculated Geocentric Y coordinate, in meters (output)
+ * Z : Calculated Geocentric Z coordinate, in meters (output)
+ *
+ */
+ geodetic_to_geocentric : function(p) {
+ var Longitude = p.x;
+ var Latitude = p.y;
+ var Height = p.z ? p.z : 0; //Z value not always supplied
+ var X; // output
+ var Y;
+ var Z;
+
+ var Error_Code=0; // GEOCENT_NO_ERROR;
+ var Rn; /* Earth radius at location */
+ var Sin_Lat; /* Math.sin(Latitude) */
+ var Sin2_Lat; /* Square of Math.sin(Latitude) */
+ var Cos_Lat; /* Math.cos(Latitude) */
+
+ /*
+ ** Don't blow up if Latitude is just a little out of the value
+ ** range as it may just be a rounding issue. Also removed longitude
+ ** test, it should be wrapped by Math.cos() and Math.sin(). NFW for PROJ.4, Sep/2001.
+ */
+ if( Latitude < -Proj4js.common.HALF_PI && Latitude > -1.001 * Proj4js.common.HALF_PI ) {
+ Latitude = -Proj4js.common.HALF_PI;
+ } else if( Latitude > Proj4js.common.HALF_PI && Latitude < 1.001 * Proj4js.common.HALF_PI ) {
+ Latitude = Proj4js.common.HALF_PI;
+ } else if ((Latitude < -Proj4js.common.HALF_PI) || (Latitude > Proj4js.common.HALF_PI)) {
+ /* Latitude out of range */
+ Proj4js.reportError('geocent:lat out of range:'+Latitude);
+ return null;
+ }
+
+ if (Longitude > Proj4js.common.PI) Longitude -= (2*Proj4js.common.PI);
+ Sin_Lat = Math.sin(Latitude);
+ Cos_Lat = Math.cos(Latitude);
+ Sin2_Lat = Sin_Lat * Sin_Lat;
+ Rn = this.a / (Math.sqrt(1.0e0 - this.es * Sin2_Lat));
+ X = (Rn + Height) * Cos_Lat * Math.cos(Longitude);
+ Y = (Rn + Height) * Cos_Lat * Math.sin(Longitude);
+ Z = ((Rn * (1 - this.es)) + Height) * Sin_Lat;
+
+ p.x = X;
+ p.y = Y;
+ p.z = Z;
+ return Error_Code;
+ }, // cs_geodetic_to_geocentric()
+
+
+ geocentric_to_geodetic : function (p) {
+/* local defintions and variables */
+/* end-criterium of loop, accuracy of sin(Latitude) */
+var genau = 1.E-12;
+var genau2 = (genau*genau);
+var maxiter = 30;
+
+ var P; /* distance between semi-minor axis and location */
+ var RR; /* distance between center and location */
+ var CT; /* sin of geocentric latitude */
+ var ST; /* cos of geocentric latitude */
+ var RX;
+ var RK;
+ var RN; /* Earth radius at location */
+ var CPHI0; /* cos of start or old geodetic latitude in iterations */
+ var SPHI0; /* sin of start or old geodetic latitude in iterations */
+ var CPHI; /* cos of searched geodetic latitude */
+ var SPHI; /* sin of searched geodetic latitude */
+ var SDPHI; /* end-criterium: addition-theorem of sin(Latitude(iter)-Latitude(iter-1)) */
+ var At_Pole; /* indicates location is in polar region */
+ var iter; /* # of continous iteration, max. 30 is always enough (s.a.) */
+
+ var X = p.x;
+ var Y = p.y;
+ var Z = p.z ? p.z : 0.0; //Z value not always supplied
+ var Longitude;
+ var Latitude;
+ var Height;
+
+ At_Pole = false;
+ P = Math.sqrt(X*X+Y*Y);
+ RR = Math.sqrt(X*X+Y*Y+Z*Z);
+
+/* special cases for latitude and longitude */
+ if (P/this.a < genau) {
+
+/* special case, if P=0. (X=0., Y=0.) */
+ At_Pole = true;
+ Longitude = 0.0;
+
+/* if (X,Y,Z)=(0.,0.,0.) then Height becomes semi-minor axis
+ * of ellipsoid (=center of mass), Latitude becomes PI/2 */
+ if (RR/this.a < genau) {
+ Latitude = Proj4js.common.HALF_PI;
+ Height = -this.b;
+ return;
+ }
+ } else {
+/* ellipsoidal (geodetic) longitude
+ * interval: -PI < Longitude <= +PI */
+ Longitude=Math.atan2(Y,X);
+ }
+
+/* --------------------------------------------------------------
+ * Following iterative algorithm was developped by
+ * "Institut f�r Erdmessung", University of Hannover, July 1988.
+ * Internet: www.ife.uni-hannover.de
+ * Iterative computation of CPHI,SPHI and Height.
+ * Iteration of CPHI and SPHI to 10**-12 radian resp.
+ * 2*10**-7 arcsec.
+ * --------------------------------------------------------------
+ */
+ CT = Z/RR;
+ ST = P/RR;
+ RX = 1.0/Math.sqrt(1.0-this.es*(2.0-this.es)*ST*ST);
+ CPHI0 = ST*(1.0-this.es)*RX;
+ SPHI0 = CT*RX;
+ iter = 0;
+
+/* loop to find sin(Latitude) resp. Latitude
+ * until |sin(Latitude(iter)-Latitude(iter-1))| < genau */
+ do
+ {
+ iter++;
+ RN = this.a/Math.sqrt(1.0-this.es*SPHI0*SPHI0);
+
+/* ellipsoidal (geodetic) height */
+ Height = P*CPHI0+Z*SPHI0-RN*(1.0-this.es*SPHI0*SPHI0);
+
+ RK = this.es*RN/(RN+Height);
+ RX = 1.0/Math.sqrt(1.0-RK*(2.0-RK)*ST*ST);
+ CPHI = ST*(1.0-RK)*RX;
+ SPHI = CT*RX;
+ SDPHI = SPHI*CPHI0-CPHI*SPHI0;
+ CPHI0 = CPHI;
+ SPHI0 = SPHI;
+ }
+ while (SDPHI*SDPHI > genau2 && iter < maxiter);
+
+/* ellipsoidal (geodetic) latitude */
+ Latitude=Math.atan(SPHI/Math.abs(CPHI));
+
+ p.x = Longitude;
+ p.y = Latitude;
+ p.z = Height;
+ return p;
+ }, // cs_geocentric_to_geodetic()
+
+ /** Convert_Geocentric_To_Geodetic
+ * The method used here is derived from 'An Improved Algorithm for
+ * Geocentric to Geodetic Coordinate Conversion', by Ralph Toms, Feb 1996
+ */
+ geocentric_to_geodetic_noniter : function (p) {
+ var X = p.x;
+ var Y = p.y;
+ var Z = p.z ? p.z : 0; //Z value not always supplied
+ var Longitude;
+ var Latitude;
+ var Height;
+
+ var W; /* distance from Z axis */
+ var W2; /* square of distance from Z axis */
+ var T0; /* initial estimate of vertical component */
+ var T1; /* corrected estimate of vertical component */
+ var S0; /* initial estimate of horizontal component */
+ var S1; /* corrected estimate of horizontal component */
+ var Sin_B0; /* Math.sin(B0), B0 is estimate of Bowring aux variable */
+ var Sin3_B0; /* cube of Math.sin(B0) */
+ var Cos_B0; /* Math.cos(B0) */
+ var Sin_p1; /* Math.sin(phi1), phi1 is estimated latitude */
+ var Cos_p1; /* Math.cos(phi1) */
+ var Rn; /* Earth radius at location */
+ var Sum; /* numerator of Math.cos(phi1) */
+ var At_Pole; /* indicates location is in polar region */
+
+ X = parseFloat(X); // cast from string to float
+ Y = parseFloat(Y);
+ Z = parseFloat(Z);
+
+ At_Pole = false;
+ if (X != 0.0)
+ {
+ Longitude = Math.atan2(Y,X);
+ }
+ else
+ {
+ if (Y > 0)
+ {
+ Longitude = Proj4js.common.HALF_PI;
+ }
+ else if (Y < 0)
+ {
+ Longitude = -Proj4js.common.HALF_PI;
+ }
+ else
+ {
+ At_Pole = true;
+ Longitude = 0.0;
+ if (Z > 0.0)
+ { /* north pole */
+ Latitude = Proj4js.common.HALF_PI;
+ }
+ else if (Z < 0.0)
+ { /* south pole */
+ Latitude = -Proj4js.common.HALF_PI;
+ }
+ else
+ { /* center of earth */
+ Latitude = Proj4js.common.HALF_PI;
+ Height = -this.b;
+ return;
+ }
+ }
+ }
+ W2 = X*X + Y*Y;
+ W = Math.sqrt(W2);
+ T0 = Z * Proj4js.common.AD_C;
+ S0 = Math.sqrt(T0 * T0 + W2);
+ Sin_B0 = T0 / S0;
+ Cos_B0 = W / S0;
+ Sin3_B0 = Sin_B0 * Sin_B0 * Sin_B0;
+ T1 = Z + this.b * this.ep2 * Sin3_B0;
+ Sum = W - this.a * this.es * Cos_B0 * Cos_B0 * Cos_B0;
+ S1 = Math.sqrt(T1*T1 + Sum * Sum);
+ Sin_p1 = T1 / S1;
+ Cos_p1 = Sum / S1;
+ Rn = this.a / Math.sqrt(1.0 - this.es * Sin_p1 * Sin_p1);
+ if (Cos_p1 >= Proj4js.common.COS_67P5)
+ {
+ Height = W / Cos_p1 - Rn;
+ }
+ else if (Cos_p1 <= -Proj4js.common.COS_67P5)
+ {
+ Height = W / -Cos_p1 - Rn;
+ }
+ else
+ {
+ Height = Z / Sin_p1 + Rn * (this.es - 1.0);
+ }
+ if (At_Pole == false)
+ {
+ Latitude = Math.atan(Sin_p1 / Cos_p1);
+ }
+
+ p.x = Longitude;
+ p.y = Latitude;
+ p.z = Height;
+ return p;
+ }, // geocentric_to_geodetic_noniter()
+
+ /****************************************************************/
+ // pj_geocentic_to_wgs84( p )
+ // p = point to transform in geocentric coordinates (x,y,z)
+ geocentric_to_wgs84 : function ( p ) {
+
+ if( this.datum_type == Proj4js.common.PJD_3PARAM )
+ {
+ // if( x[io] == HUGE_VAL )
+ // continue;
+ p.x += this.datum_params[0];
+ p.y += this.datum_params[1];
+ p.z += this.datum_params[2];
+
+ }
+ else if (this.datum_type == Proj4js.common.PJD_7PARAM)
+ {
+ var Dx_BF =this.datum_params[0];
+ var Dy_BF =this.datum_params[1];
+ var Dz_BF =this.datum_params[2];
+ var Rx_BF =this.datum_params[3];
+ var Ry_BF =this.datum_params[4];
+ var Rz_BF =this.datum_params[5];
+ var M_BF =this.datum_params[6];
+ // if( x[io] == HUGE_VAL )
+ // continue;
+ var x_out = M_BF*( p.x - Rz_BF*p.y + Ry_BF*p.z) + Dx_BF;
+ var y_out = M_BF*( Rz_BF*p.x + p.y - Rx_BF*p.z) + Dy_BF;
+ var z_out = M_BF*(-Ry_BF*p.x + Rx_BF*p.y + p.z) + Dz_BF;
+ p.x = x_out;
+ p.y = y_out;
+ p.z = z_out;
+ }
+ }, // cs_geocentric_to_wgs84
+
+ /****************************************************************/
+ // pj_geocentic_from_wgs84()
+ // coordinate system definition,
+ // point to transform in geocentric coordinates (x,y,z)
+ geocentric_from_wgs84 : function( p ) {
+
+ if( this.datum_type == Proj4js.common.PJD_3PARAM )
+ {
+ //if( x[io] == HUGE_VAL )
+ // continue;
+ p.x -= this.datum_params[0];
+ p.y -= this.datum_params[1];
+ p.z -= this.datum_params[2];
+
+ }
+ else if (this.datum_type == Proj4js.common.PJD_7PARAM)
+ {
+ var Dx_BF =this.datum_params[0];
+ var Dy_BF =this.datum_params[1];
+ var Dz_BF =this.datum_params[2];
+ var Rx_BF =this.datum_params[3];
+ var Ry_BF =this.datum_params[4];
+ var Rz_BF =this.datum_params[5];
+ var M_BF =this.datum_params[6];
+ var x_tmp = (p.x - Dx_BF) / M_BF;
+ var y_tmp = (p.y - Dy_BF) / M_BF;
+ var z_tmp = (p.z - Dz_BF) / M_BF;
+ //if( x[io] == HUGE_VAL )
+ // continue;
+
+ p.x = x_tmp + Rz_BF*y_tmp - Ry_BF*z_tmp;
+ p.y = -Rz_BF*x_tmp + y_tmp + Rx_BF*z_tmp;
+ p.z = Ry_BF*x_tmp - Rx_BF*y_tmp + z_tmp;
+ } //cs_geocentric_from_wgs84()
+ }
+});
+
+/** point object, nothing fancy, just allows values to be
+ passed back and forth by reference rather than by value.
+ Other point classes may be used as long as they have
+ x and y properties, which will get modified in the transform method.
+*/
+Proj4js.Point = Proj4js.Class({
+
+ /**
+ * Constructor: Proj4js.Point
+ *
+ * Parameters:
+ * - x {float} or {Array} either the first coordinates component or
+ * the full coordinates
+ * - y {float} the second component
+ * - z {float} the third component, optional.
+ */
+ initialize : function(x,y,z) {
+ if (typeof x == 'object') {
+ this.x = x[0];
+ this.y = x[1];
+ this.z = x[2] || 0.0;
+ } else if (typeof x == 'string' && typeof y == 'undefined') {
+ var coords = x.split(',');
+ this.x = parseFloat(coords[0]);
+ this.y = parseFloat(coords[1]);
+ this.z = parseFloat(coords[2]) || 0.0;
+ } else {
+ this.x = x;
+ this.y = y;
+ this.z = z || 0.0;
+ }
+ },
+
+ /**
+ * APIMethod: clone
+ * Build a copy of a Proj4js.Point object.
+ *
+ * Return:
+ * {Proj4js}.Point the cloned point.
+ */
+ clone : function() {
+ return new Proj4js.Point(this.x, this.y, this.z);
+ },
+
+ /**
+ * APIMethod: toString
+ * Return a readable string version of the point
+ *
+ * Return:
+ * {String} String representation of Proj4js.Point object.
+ * (ex. "x=5,y=42")
+ */
+ toString : function() {
+ return ("x=" + this.x + ",y=" + this.y);
+ },
+
+ /**
+ * APIMethod: toShortString
+ * Return a short string version of the point.
+ *
+ * Return:
+ * {String} Shortened String representation of Proj4js.Point object.
+ * (ex. "5, 42")
+ */
+ toShortString : function() {
+ return (this.x + ", " + this.y);
+ }
+});
+
+Proj4js.PrimeMeridian = {
+ "greenwich": 0.0, //"0dE",
+ "lisbon": -9.131906111111, //"9d07'54.862\"W",
+ "paris": 2.337229166667, //"2d20'14.025\"E",
+ "bogota": -74.080916666667, //"74d04'51.3\"W",
+ "madrid": -3.687938888889, //"3d41'16.58\"W",
+ "rome": 12.452333333333, //"12d27'8.4\"E",
+ "bern": 7.439583333333, //"7d26'22.5\"E",
+ "jakarta": 106.807719444444, //"106d48'27.79\"E",
+ "ferro": -17.666666666667, //"17d40'W",
+ "brussels": 4.367975, //"4d22'4.71\"E",
+ "stockholm": 18.058277777778, //"18d3'29.8\"E",
+ "athens": 23.7163375, //"23d42'58.815\"E",
+ "oslo": 10.722916666667 //"10d43'22.5\"E"
+};
+
+Proj4js.Ellipsoid = {
+ "MERIT": {a:6378137.0, rf:298.257, ellipseName:"MERIT 1983"},
+ "SGS85": {a:6378136.0, rf:298.257, ellipseName:"Soviet Geodetic System 85"},
+ "GRS80": {a:6378137.0, rf:298.257222101, ellipseName:"GRS 1980(IUGG, 1980)"},
+ "IAU76": {a:6378140.0, rf:298.257, ellipseName:"IAU 1976"},
+ "airy": {a:6377563.396, b:6356256.910, ellipseName:"Airy 1830"},
+ "APL4.": {a:6378137, rf:298.25, ellipseName:"Appl. Physics. 1965"},
+ "NWL9D": {a:6378145.0, rf:298.25, ellipseName:"Naval Weapons Lab., 1965"},
+ "mod_airy": {a:6377340.189, b:6356034.446, ellipseName:"Modified Airy"},
+ "andrae": {a:6377104.43, rf:300.0, ellipseName:"Andrae 1876 (Den., Iclnd.)"},
+ "aust_SA": {a:6378160.0, rf:298.25, ellipseName:"Australian Natl & S. Amer. 1969"},
+ "GRS67": {a:6378160.0, rf:298.2471674270, ellipseName:"GRS 67(IUGG 1967)"},
+ "bessel": {a:6377397.155, rf:299.1528128, ellipseName:"Bessel 1841"},
+ "bess_nam": {a:6377483.865, rf:299.1528128, ellipseName:"Bessel 1841 (Namibia)"},
+ "clrk66": {a:6378206.4, b:6356583.8, ellipseName:"Clarke 1866"},
+ "clrk80": {a:6378249.145, rf:293.4663, ellipseName:"Clarke 1880 mod."},
+ "CPM": {a:6375738.7, rf:334.29, ellipseName:"Comm. des Poids et Mesures 1799"},
+ "delmbr": {a:6376428.0, rf:311.5, ellipseName:"Delambre 1810 (Belgium)"},
+ "engelis": {a:6378136.05, rf:298.2566, ellipseName:"Engelis 1985"},
+ "evrst30": {a:6377276.345, rf:300.8017, ellipseName:"Everest 1830"},
+ "evrst48": {a:6377304.063, rf:300.8017, ellipseName:"Everest 1948"},
+ "evrst56": {a:6377301.243, rf:300.8017, ellipseName:"Everest 1956"},
+ "evrst69": {a:6377295.664, rf:300.8017, ellipseName:"Everest 1969"},
+ "evrstSS": {a:6377298.556, rf:300.8017, ellipseName:"Everest (Sabah & Sarawak)"},
+ "fschr60": {a:6378166.0, rf:298.3, ellipseName:"Fischer (Mercury Datum) 1960"},
+ "fschr60m": {a:6378155.0, rf:298.3, ellipseName:"Fischer 1960"},
+ "fschr68": {a:6378150.0, rf:298.3, ellipseName:"Fischer 1968"},
+ "helmert": {a:6378200.0, rf:298.3, ellipseName:"Helmert 1906"},
+ "hough": {a:6378270.0, rf:297.0, ellipseName:"Hough"},
+ "intl": {a:6378388.0, rf:297.0, ellipseName:"International 1909 (Hayford)"},
+ "kaula": {a:6378163.0, rf:298.24, ellipseName:"Kaula 1961"},
+ "lerch": {a:6378139.0, rf:298.257, ellipseName:"Lerch 1979"},
+ "mprts": {a:6397300.0, rf:191.0, ellipseName:"Maupertius 1738"},
+ "new_intl": {a:6378157.5, b:6356772.2, ellipseName:"New International 1967"},
+ "plessis": {a:6376523.0, rf:6355863.0, ellipseName:"Plessis 1817 (France)"},
+ "krass": {a:6378245.0, rf:298.3, ellipseName:"Krassovsky, 1942"},
+ "SEasia": {a:6378155.0, b:6356773.3205, ellipseName:"Southeast Asia"},
+ "walbeck": {a:6376896.0, b:6355834.8467, ellipseName:"Walbeck"},
+ "WGS60": {a:6378165.0, rf:298.3, ellipseName:"WGS 60"},
+ "WGS66": {a:6378145.0, rf:298.25, ellipseName:"WGS 66"},
+ "WGS72": {a:6378135.0, rf:298.26, ellipseName:"WGS 72"},
+ "WGS84": {a:6378137.0, rf:298.257223563, ellipseName:"WGS 84"},
+ "sphere": {a:6370997.0, b:6370997.0, ellipseName:"Normal Sphere (r=6370997)"}
+};
+
+Proj4js.Datum = {
+ "WGS84": {towgs84: "0,0,0", ellipse: "WGS84", datumName: "WGS84"},
+ "GGRS87": {towgs84: "-199.87,74.79,246.62", ellipse: "GRS80", datumName: "Greek_Geodetic_Reference_System_1987"},
+ "NAD83": {towgs84: "0,0,0", ellipse: "GRS80", datumName: "North_American_Datum_1983"},
+ "NAD27": {nadgrids: "@conus,@alaska,@ntv2_0.gsb,@ntv1_can.dat", ellipse: "clrk66", datumName: "North_American_Datum_1927"},
+ "potsdam": {towgs84: "606.0,23.0,413.0", ellipse: "bessel", datumName: "Potsdam Rauenberg 1950 DHDN"},
+ "carthage": {towgs84: "-263.0,6.0,431.0", ellipse: "clark80", datumName: "Carthage 1934 Tunisia"},
+ "hermannskogel": {towgs84: "653.0,-212.0,449.0", ellipse: "bessel", datumName: "Hermannskogel"},
+ "ire65": {towgs84: "482.530,-130.596,564.557,-1.042,-0.214,-0.631,8.15", ellipse: "mod_airy", datumName: "Ireland 1965"},
+ "nzgd49": {towgs84: "59.47,-5.04,187.44,0.47,-0.1,1.024,-4.5993", ellipse: "intl", datumName: "New Zealand Geodetic Datum 1949"},
+ "OSGB36": {towgs84: "446.448,-125.157,542.060,0.1502,0.2470,0.8421,-20.4894", ellipse: "airy", datumName: "Airy 1830"}
+};
+
+Proj4js.WGS84 = new Proj4js.Proj('WGS84');
+Proj4js.Datum['OSB36'] = Proj4js.Datum['OSGB36']; //as returned from spatialreference.org
+
+//lookup table to go from the projection name in WKT to the Proj4js projection name
+//build this out as required
+Proj4js.wktProjections = {
+ "Lambert Tangential Conformal Conic Projection": "lcc",
+ "Mercator": "merc",
+ "Popular Visualisation Pseudo Mercator": "merc",
+ "Mercator_1SP": "merc",
+ "Transverse_Mercator": "tmerc",
+ "Transverse Mercator": "tmerc",
+ "Lambert Azimuthal Equal Area": "laea",
+ "Universal Transverse Mercator System": "utm"
+};
+
+
+/* ======================================================================
+ projCode/aea.js
+ ====================================================================== */
+
+/*******************************************************************************
+NAME ALBERS CONICAL EQUAL AREA
+
+PURPOSE: Transforms input longitude and latitude to Easting and Northing
+ for the Albers Conical Equal Area projection. The longitude
+ and latitude must be in radians. The Easting and Northing
+ values will be returned in meters.
+
+PROGRAMMER DATE
+---------- ----
+T. Mittan, Feb, 1992
+
+ALGORITHM REFERENCES
+
+1. Snyder, John P., "Map Projections--A Working Manual", U.S. Geological
+ Survey Professional Paper 1395 (Supersedes USGS Bulletin 1532), United
+ State Government Printing Office, Washington D.C., 1987.
+
+2. Snyder, John P. and Voxland, Philip M., "An Album of Map Projections",
+ U.S. Geological Survey Professional Paper 1453 , United State Government
+ Printing Office, Washington D.C., 1989.
+*******************************************************************************/
+
+
+Proj4js.Proj.aea = {
+ init : function() {
+
+ if (Math.abs(this.lat1 + this.lat2) < Proj4js.common.EPSLN) {
+ Proj4js.reportError("aeaInitEqualLatitudes");
+ return;
+ }
+ this.temp = this.b / this.a;
+ this.es = 1.0 - Math.pow(this.temp,2);
+ this.e3 = Math.sqrt(this.es);
+
+ this.sin_po=Math.sin(this.lat1);
+ this.cos_po=Math.cos(this.lat1);
+ this.t1=this.sin_po;
+ this.con = this.sin_po;
+ this.ms1 = Proj4js.common.msfnz(this.e3,this.sin_po,this.cos_po);
+ this.qs1 = Proj4js.common.qsfnz(this.e3,this.sin_po,this.cos_po);
+
+ this.sin_po=Math.sin(this.lat2);
+ this.cos_po=Math.cos(this.lat2);
+ this.t2=this.sin_po;
+ this.ms2 = Proj4js.common.msfnz(this.e3,this.sin_po,this.cos_po);
+ this.qs2 = Proj4js.common.qsfnz(this.e3,this.sin_po,this.cos_po);
+
+ this.sin_po=Math.sin(this.lat0);
+ this.cos_po=Math.cos(this.lat0);
+ this.t3=this.sin_po;
+ this.qs0 = Proj4js.common.qsfnz(this.e3,this.sin_po,this.cos_po);
+
+ if (Math.abs(this.lat1 - this.lat2) > Proj4js.common.EPSLN) {
+ this.ns0 = (this.ms1 * this.ms1 - this.ms2 *this.ms2)/ (this.qs2 - this.qs1);
+ } else {
+ this.ns0 = this.con;
+ }
+ this.c = this.ms1 * this.ms1 + this.ns0 * this.qs1;
+ this.rh = this.a * Math.sqrt(this.c - this.ns0 * this.qs0)/this.ns0;
+ },
+
+/* Albers Conical Equal Area forward equations--mapping lat,long to x,y
+ -------------------------------------------------------------------*/
+ forward: function(p){
+
+ var lon=p.x;
+ var lat=p.y;
+
+ this.sin_phi=Math.sin(lat);
+ this.cos_phi=Math.cos(lat);
+
+ var qs = Proj4js.common.qsfnz(this.e3,this.sin_phi,this.cos_phi);
+ var rh1 =this.a * Math.sqrt(this.c - this.ns0 * qs)/this.ns0;
+ var theta = this.ns0 * Proj4js.common.adjust_lon(lon - this.long0);
+ var x = rh1 * Math.sin(theta) + this.x0;
+ var y = this.rh - rh1 * Math.cos(theta) + this.y0;
+
+ p.x = x;
+ p.y = y;
+ return p;
+ },
+
+
+ inverse: function(p) {
+ var rh1,qs,con,theta,lon,lat;
+
+ p.x -= this.x0;
+ p.y = this.rh - p.y + this.y0;
+ if (this.ns0 >= 0) {
+ rh1 = Math.sqrt(p.x *p.x + p.y * p.y);
+ con = 1.0;
+ } else {
+ rh1 = -Math.sqrt(p.x * p.x + p.y *p.y);
+ con = -1.0;
+ }
+ theta = 0.0;
+ if (rh1 != 0.0) {
+ theta = Math.atan2(con * p.x, con * p.y);
+ }
+ con = rh1 * this.ns0 / this.a;
+ qs = (this.c - con * con) / this.ns0;
+ if (this.e3 >= 1e-10) {
+ con = 1 - .5 * (1.0 -this.es) * Math.log((1.0 - this.e3) / (1.0 + this.e3))/this.e3;
+ if (Math.abs(Math.abs(con) - Math.abs(qs)) > .0000000001 ) {
+ lat = this.phi1z(this.e3,qs);
+ } else {
+ if (qs >= 0) {
+ lat = .5 * Proj4js.common.PI;
+ } else {
+ lat = -.5 * Proj4js.common.PI;
+ }
+ }
+ } else {
+ lat = this.phi1z(this.e3,qs);
+ }
+
+ lon = Proj4js.common.adjust_lon(theta/this.ns0 + this.long0);
+ p.x = lon;
+ p.y = lat;
+ return p;
+ },
+
+/* Function to compute phi1, the latitude for the inverse of the
+ Albers Conical Equal-Area projection.
+-------------------------------------------*/
+ phi1z: function (eccent,qs) {
+ var sinphi, cosphi, con, com, dphi;
+ var phi = Proj4js.common.asinz(.5 * qs);
+ if (eccent < Proj4js.common.EPSLN) return phi;
+
+ var eccnts = eccent * eccent;
+ for (var i = 1; i <= 25; i++) {
+ sinphi = Math.sin(phi);
+ cosphi = Math.cos(phi);
+ con = eccent * sinphi;
+ com = 1.0 - con * con;
+ dphi = .5 * com * com / cosphi * (qs / (1.0 - eccnts) - sinphi / com + .5 / eccent * Math.log((1.0 - con) / (1.0 + con)));
+ phi = phi + dphi;
+ if (Math.abs(dphi) <= 1e-7) return phi;
+ }
+ Proj4js.reportError("aea:phi1z:Convergence error");
+ return null;
+ }
+
+};
+
+
+
+/* ======================================================================
+ projCode/sterea.js
+ ====================================================================== */
+
+
+Proj4js.Proj.sterea = {
+ dependsOn : 'gauss',
+
+ init : function() {
+ Proj4js.Proj['gauss'].init.apply(this);
+ if (!this.rc) {
+ Proj4js.reportError("sterea:init:E_ERROR_0");
+ return;
+ }
+ this.sinc0 = Math.sin(this.phic0);
+ this.cosc0 = Math.cos(this.phic0);
+ this.R2 = 2.0 * this.rc;
+ if (!this.title) this.title = "Oblique Stereographic Alternative";
+ },
+
+ forward : function(p) {
+ var sinc, cosc, cosl, k;
+ p.x = Proj4js.common.adjust_lon(p.x-this.long0); /* adjust del longitude */
+ Proj4js.Proj['gauss'].forward.apply(this, [p]);
+ sinc = Math.sin(p.y);
+ cosc = Math.cos(p.y);
+ cosl = Math.cos(p.x);
+ k = this.k0 * this.R2 / (1.0 + this.sinc0 * sinc + this.cosc0 * cosc * cosl);
+ p.x = k * cosc * Math.sin(p.x);
+ p.y = k * (this.cosc0 * sinc - this.sinc0 * cosc * cosl);
+ p.x = this.a * p.x + this.x0;
+ p.y = this.a * p.y + this.y0;
+ return p;
+ },
+
+ inverse : function(p) {
+ var sinc, cosc, lon, lat, rho;
+ p.x = (p.x - this.x0) / this.a; /* descale and de-offset */
+ p.y = (p.y - this.y0) / this.a;
+
+ p.x /= this.k0;
+ p.y /= this.k0;
+ if ( (rho = Math.sqrt(p.x*p.x + p.y*p.y)) ) {
+ var c = 2.0 * Math.atan2(rho, this.R2);
+ sinc = Math.sin(c);
+ cosc = Math.cos(c);
+ lat = Math.asin(cosc * this.sinc0 + p.y * sinc * this.cosc0 / rho);
+ lon = Math.atan2(p.x * sinc, rho * this.cosc0 * cosc - p.y * this.sinc0 * sinc);
+ } else {
+ lat = this.phic0;
+ lon = 0.;
+ }
+
+ p.x = lon;
+ p.y = lat;
+ Proj4js.Proj['gauss'].inverse.apply(this,[p]);
+ p.x = Proj4js.common.adjust_lon(p.x + this.long0); /* adjust longitude to CM */
+ return p;
+ }
+};
+
+/* ======================================================================
+ projCode/poly.js
+ ====================================================================== */
+
+/* Function to compute, phi4, the latitude for the inverse of the
+ Polyconic projection.
+------------------------------------------------------------*/
+function phi4z (eccent,e0,e1,e2,e3,a,b,c,phi) {
+ var sinphi, sin2ph, tanphi, ml, mlp, con1, con2, con3, dphi, i;
+
+ phi = a;
+ for (i = 1; i <= 15; i++) {
+ sinphi = Math.sin(phi);
+ tanphi = Math.tan(phi);
+ c = tanphi * Math.sqrt (1.0 - eccent * sinphi * sinphi);
+ sin2ph = Math.sin (2.0 * phi);
+ /*
+ ml = e0 * *phi - e1 * sin2ph + e2 * sin (4.0 * *phi);
+ mlp = e0 - 2.0 * e1 * cos (2.0 * *phi) + 4.0 * e2 * cos (4.0 * *phi);
+ */
+ ml = e0 * phi - e1 * sin2ph + e2 * Math.sin (4.0 * phi) - e3 * Math.sin (6.0 * phi);
+ mlp = e0 - 2.0 * e1 * Math.cos (2.0 * phi) + 4.0 * e2 * Math.cos (4.0 * phi) - 6.0 * e3 * Math.cos (6.0 * phi);
+ con1 = 2.0 * ml + c * (ml * ml + b) - 2.0 * a * (c * ml + 1.0);
+ con2 = eccent * sin2ph * (ml * ml + b - 2.0 * a * ml) / (2.0 *c);
+ con3 = 2.0 * (a - ml) * (c * mlp - 2.0 / sin2ph) - 2.0 * mlp;
+ dphi = con1 / (con2 + con3);
+ phi += dphi;
+ if (Math.abs(dphi) <= .0000000001 ) return(phi);
+ }
+ Proj4js.reportError("phi4z: No convergence");
+ return null;
+}
+
+
+/* Function to compute the constant e4 from the input of the eccentricity
+ of the spheroid, x. This constant is used in the Polar Stereographic
+ projection.
+--------------------------------------------------------------------*/
+function e4fn(x) {
+ var con, com;
+ con = 1.0 + x;
+ com = 1.0 - x;
+ return (Math.sqrt((Math.pow(con,con))*(Math.pow(com,com))));
+}
+
+
+
+
+
+/*******************************************************************************
+NAME POLYCONIC
+
+PURPOSE: Transforms input longitude and latitude to Easting and
+ Northing for the Polyconic projection. The
+ longitude and latitude must be in radians. The Easting
+ and Northing values will be returned in meters.
+
+PROGRAMMER DATE
+---------- ----
+T. Mittan Mar, 1993
+
+ALGORITHM REFERENCES
+
+1. Snyder, John P., "Map Projections--A Working Manual", U.S. Geological
+ Survey Professional Paper 1395 (Supersedes USGS Bulletin 1532), United
+ State Government Printing Office, Washington D.C., 1987.
+
+2. Snyder, John P. and Voxland, Philip M., "An Album of Map Projections",
+ U.S. Geological Survey Professional Paper 1453 , United State Government
+ Printing Office, Washington D.C., 1989.
+*******************************************************************************/
+
+Proj4js.Proj.poly = {
+
+ /* Initialize the POLYCONIC projection
+ ----------------------------------*/
+ init: function() {
+ var temp; /* temporary variable */
+ if (this.lat0 == 0) this.lat0 = 90;//this.lat0 ca
+
+ /* Place parameters in static storage for common use
+ -------------------------------------------------*/
+ this.temp = this.b / this.a;
+ this.es = 1.0 - Math.pow(this.temp,2);// devait etre dans tmerc.js mais n y est pas donc je commente sinon retour de valeurs nulles
+ this.e = Math.sqrt(this.es);
+ this.e0 = Proj4js.common.e0fn(this.es);
+ this.e1 = Proj4js.common.e1fn(this.es);
+ this.e2 = Proj4js.common.e2fn(this.es);
+ this.e3 = Proj4js.common.e3fn(this.es);
+ this.ml0 = Proj4js.common.mlfn(this.e0, this.e1,this.e2, this.e3, this.lat0);//si que des zeros le calcul ne se fait pas
+ //if (!this.ml0) {this.ml0=0;}
+ },
+
+
+ /* Polyconic forward equations--mapping lat,long to x,y
+ ---------------------------------------------------*/
+ forward: function(p) {
+ var sinphi, cosphi; /* sin and cos value */
+ var al; /* temporary values */
+ var c; /* temporary values */
+ var con, ml; /* cone constant, small m */
+ var ms; /* small m */
+ var x,y;
+
+ var lon=p.x;
+ var lat=p.y;
+
+ con = Proj4js.common.adjust_lon(lon - this.long0);
+ if (Math.abs(lat) <= .0000001) {
+ x = this.x0 + this.a * con;
+ y = this.y0 - this.a * this.ml0;
+ } else {
+ sinphi = Math.sin(lat);
+ cosphi = Math.cos(lat);
+
+ ml = Proj4js.common.mlfn(this.e0, this.e1, this.e2, this.e3, lat);
+ ms = Proj4js.common.msfnz(this.e,sinphi,cosphi);
+ con = sinphi;
+ x = this.x0 + this.a * ms * Math.sin(con)/sinphi;
+ y = this.y0 + this.a * (ml - this.ml0 + ms * (1.0 - Math.cos(con))/sinphi);
+ }
+
+ p.x=x;
+ p.y=y;
+ return p;
+ },
+
+
+ /* Inverse equations
+ -----------------*/
+ inverse: function(p) {
+ var sin_phi, cos_phi; /* sin and cos value */
+ var al; /* temporary values */
+ var b; /* temporary values */
+ var c; /* temporary values */
+ var con, ml; /* cone constant, small m */
+ var iflg; /* error flag */
+ var lon,lat;
+ p.x -= this.x0;
+ p.y -= this.y0;
+ al = this.ml0 + p.y/this.a;
+ iflg = 0;
+
+ if (Math.abs(al) <= .0000001) {
+ lon = p.x/this.a + this.long0;
+ lat = 0.0;
+ } else {
+ b = al * al + (p.x/this.a) * (p.x/this.a);
+ iflg = phi4z(this.es,this.e0,this.e1,this.e2,this.e3,this.al,b,c,lat);
+ if (iflg != 1) return(iflg);
+ lon = Proj4js.common.adjust_lon((Proj4js.common.asinz(p.x * c / this.a) / Math.sin(lat)) + this.long0);
+ }
+
+ p.x=lon;
+ p.y=lat;
+ return p;
+ }
+};
+
+
+
+/* ======================================================================
+ projCode/equi.js
+ ====================================================================== */
+
+/*******************************************************************************
+NAME EQUIRECTANGULAR
+
+PURPOSE: Transforms input longitude and latitude to Easting and
+ Northing for the Equirectangular projection. The
+ longitude and latitude must be in radians. The Easting
+ and Northing values will be returned in meters.
+
+PROGRAMMER DATE
+---------- ----
+T. Mittan Mar, 1993
+
+ALGORITHM REFERENCES
+
+1. Snyder, John P., "Map Projections--A Working Manual", U.S. Geological
+ Survey Professional Paper 1395 (Supersedes USGS Bulletin 1532), United
+ State Government Printing Office, Washington D.C., 1987.
+
+2. Snyder, John P. and Voxland, Philip M., "An Album of Map Projections",
+ U.S. Geological Survey Professional Paper 1453 , United State Government
+ Printing Office, Washington D.C., 1989.
+*******************************************************************************/
+Proj4js.Proj.equi = {
+
+ init: function() {
+ if(!this.x0) this.x0=0;
+ if(!this.y0) this.y0=0;
+ if(!this.lat0) this.lat0=0;
+ if(!this.long0) this.long0=0;
+ ///this.t2;
+ },
+
+
+
+/* Equirectangular forward equations--mapping lat,long to x,y
+ ---------------------------------------------------------*/
+ forward: function(p) {
+
+ var lon=p.x;
+ var lat=p.y;
+
+ var dlon = Proj4js.common.adjust_lon(lon - this.long0);
+ var x = this.x0 +this. a * dlon *Math.cos(this.lat0);
+ var y = this.y0 + this.a * lat;
+
+ this.t1=x;
+ this.t2=Math.cos(this.lat0);
+ p.x=x;
+ p.y=y;
+ return p;
+ }, //equiFwd()
+
+
+
+/* Equirectangular inverse equations--mapping x,y to lat/long
+ ---------------------------------------------------------*/
+ inverse: function(p) {
+
+ p.x -= this.x0;
+ p.y -= this.y0;
+ var lat = p.y /this. a;
+
+ if ( Math.abs(lat) > Proj4js.common.HALF_PI) {
+ Proj4js.reportError("equi:Inv:DataError");
+ }
+ var lon = Proj4js.common.adjust_lon(this.long0 + p.x / (this.a * Math.cos(this.lat0)));
+ p.x=lon;
+ p.y=lat;
+ }//equiInv()
+};
+
+
+/* ======================================================================
+ projCode/merc.js
+ ====================================================================== */
+
+/*******************************************************************************
+NAME MERCATOR
+
+PURPOSE: Transforms input longitude and latitude to Easting and
+ Northing for the Mercator projection. The
+ longitude and latitude must be in radians. The Easting
+ and Northing values will be returned in meters.
+
+PROGRAMMER DATE
+---------- ----
+D. Steinwand, EROS Nov, 1991
+T. Mittan Mar, 1993
+
+ALGORITHM REFERENCES
+
+1. Snyder, John P., "Map Projections--A Working Manual", U.S. Geological
+ Survey Professional Paper 1395 (Supersedes USGS Bulletin 1532), United
+ State Government Printing Office, Washington D.C., 1987.
+
+2. Snyder, John P. and Voxland, Philip M., "An Album of Map Projections",
+ U.S. Geological Survey Professional Paper 1453 , United State Government
+ Printing Office, Washington D.C., 1989.
+*******************************************************************************/
+
+//static double r_major = a; /* major axis */
+//static double r_minor = b; /* minor axis */
+//static double lon_center = long0; /* Center longitude (projection center) */
+//static double lat_origin = lat0; /* center latitude */
+//static double e,es; /* eccentricity constants */
+//static double m1; /* small value m */
+//static double false_northing = y0; /* y offset in meters */
+//static double false_easting = x0; /* x offset in meters */
+//scale_fact = k0
+
+Proj4js.Proj.merc = {
+ init : function() {
+ //?this.temp = this.r_minor / this.r_major;
+ //this.temp = this.b / this.a;
+ //this.es = 1.0 - Math.sqrt(this.temp);
+ //this.e = Math.sqrt( this.es );
+ //?this.m1 = Math.cos(this.lat_origin) / (Math.sqrt( 1.0 - this.es * Math.sin(this.lat_origin) * Math.sin(this.lat_origin)));
+ //this.m1 = Math.cos(0.0) / (Math.sqrt( 1.0 - this.es * Math.sin(0.0) * Math.sin(0.0)));
+ if (this.lat_ts) {
+ if (this.sphere) {
+ this.k0 = Math.cos(this.lat_ts);
+ } else {
+ this.k0 = Proj4js.common.msfnz(this.es, Math.sin(this.lat_ts), Math.cos(this.lat_ts));
+ }
+ }
+ },
+
+/* Mercator forward equations--mapping lat,long to x,y
+ --------------------------------------------------*/
+
+ forward : function(p) {
+ //alert("ll2m coords : "+coords);
+ var lon = p.x;
+ var lat = p.y;
+ // convert to radians
+ if ( lat*Proj4js.common.R2D > 90.0 &&
+ lat*Proj4js.common.R2D < -90.0 &&
+ lon*Proj4js.common.R2D > 180.0 &&
+ lon*Proj4js.common.R2D < -180.0) {
+ Proj4js.reportError("merc:forward: llInputOutOfRange: "+ lon +" : " + lat);
+ return null;
+ }
+
+ var x,y;
+ if(Math.abs( Math.abs(lat) - Proj4js.common.HALF_PI) <= Proj4js.common.EPSLN) {
+ Proj4js.reportError("merc:forward: ll2mAtPoles");
+ return null;
+ } else {
+ if (this.sphere) {
+ x = this.x0 + this.a * this.k0 * Proj4js.common.adjust_lon(lon - this.long0);
+ y = this.y0 + this.a * this.k0 * Math.log(Math.tan(Proj4js.common.FORTPI + 0.5*lat));
+ } else {
+ var sinphi = Math.sin(lat);
+ var ts = Proj4js.common.tsfnz(this.e,lat,sinphi);
+ x = this.x0 + this.a * this.k0 * Proj4js.common.adjust_lon(lon - this.long0);
+ y = this.y0 - this.a * this.k0 * Math.log(ts);
+ }
+ p.x = x;
+ p.y = y;
+ return p;
+ }
+ },
+
+
+ /* Mercator inverse equations--mapping x,y to lat/long
+ --------------------------------------------------*/
+ inverse : function(p) {
+
+ var x = p.x - this.x0;
+ var y = p.y - this.y0;
+ var lon,lat;
+
+ if (this.sphere) {
+ lat = Proj4js.common.HALF_PI - 2.0 * Math.atan(Math.exp(-y / this.a * this.k0));
+ } else {
+ var ts = Math.exp(-y / (this.a * this.k0));
+ lat = Proj4js.common.phi2z(this.e,ts);
+ if(lat == -9999) {
+ Proj4js.reportError("merc:inverse: lat = -9999");
+ return null;
+ }
+ }
+ lon = Proj4js.common.adjust_lon(this.long0+ x / (this.a * this.k0));
+
+ p.x = lon;
+ p.y = lat;
+ return p;
+ }
+};
+
+
+/* ======================================================================
+ projCode/utm.js
+ ====================================================================== */
+
+/*******************************************************************************
+NAME TRANSVERSE MERCATOR
+
+PURPOSE: Transforms input longitude and latitude to Easting and
+ Northing for the Transverse Mercator projection. The
+ longitude and latitude must be in radians. The Easting
+ and Northing values will be returned in meters.
+
+ALGORITHM REFERENCES
+
+1. Snyder, John P., "Map Projections--A Working Manual", U.S. Geological
+ Survey Professional Paper 1395 (Supersedes USGS Bulletin 1532), United
+ State Government Printing Office, Washington D.C., 1987.
+
+2. Snyder, John P. and Voxland, Philip M., "An Album of Map Projections",
+ U.S. Geological Survey Professional Paper 1453 , United State Government
+ Printing Office, Washington D.C., 1989.
+*******************************************************************************/
+
+
+/**
+ Initialize Transverse Mercator projection
+*/
+
+Proj4js.Proj.utm = {
+ dependsOn : 'tmerc',
+
+ init : function() {
+ if (!this.zone) {
+ Proj4js.reportError("utm:init: zone must be specified for UTM");
+ return;
+ }
+ this.lat0 = 0.0;
+ this.long0 = ((6 * Math.abs(this.zone)) - 183) * Proj4js.common.D2R;
+ this.x0 = 500000.0;
+ this.y0 = this.utmSouth ? 10000000.0 : 0.0;
+ this.k0 = 0.9996;
+
+ Proj4js.Proj['tmerc'].init.apply(this);
+ this.forward = Proj4js.Proj['tmerc'].forward;
+ this.inverse = Proj4js.Proj['tmerc'].inverse;
+ }
+};
+/* ======================================================================
+ projCode/eqdc.js
+ ====================================================================== */
+
+/*******************************************************************************
+NAME EQUIDISTANT CONIC
+
+PURPOSE: Transforms input longitude and latitude to Easting and Northing
+ for the Equidistant Conic projection. The longitude and
+ latitude must be in radians. The Easting and Northing values
+ will be returned in meters.
+
+PROGRAMMER DATE
+---------- ----
+T. Mittan Mar, 1993
+
+ALGORITHM REFERENCES
+
+1. Snyder, John P., "Map Projections--A Working Manual", U.S. Geological
+ Survey Professional Paper 1395 (Supersedes USGS Bulletin 1532), United
+ State Government Printing Office, Washington D.C., 1987.
+
+2. Snyder, John P. and Voxland, Philip M., "An Album of Map Projections",
+ U.S. Geological Survey Professional Paper 1453 , United State Government
+ Printing Office, Washington D.C., 1989.
+*******************************************************************************/
+
+/* Variables common to all subroutines in this code file
+ -----------------------------------------------------*/
+
+Proj4js.Proj.eqdc = {
+
+/* Initialize the Equidistant Conic projection
+ ------------------------------------------*/
+ init: function() {
+
+ /* Place parameters in static storage for common use
+ -------------------------------------------------*/
+
+ if(!this.mode) this.mode=0;//chosen default mode
+ this.temp = this.b / this.a;
+ this.es = 1.0 - Math.pow(this.temp,2);
+ this.e = Math.sqrt(this.es);
+ this.e0 = Proj4js.common.e0fn(this.es);
+ this.e1 = Proj4js.common.e1fn(this.es);
+ this.e2 = Proj4js.common.e2fn(this.es);
+ this.e3 = Proj4js.common.e3fn(this.es);
+
+ this.sinphi=Math.sin(this.lat1);
+ this.cosphi=Math.cos(this.lat1);
+
+ this.ms1 = Proj4js.common.msfnz(this.e,this.sinphi,this.cosphi);
+ this.ml1 = Proj4js.common.mlfn(this.e0, this.e1, this.e2,this.e3, this.lat1);
+
+ /* format B
+ ---------*/
+ if (this.mode != 0) {
+ if (Math.abs(this.lat1 + this.lat2) < Proj4js.common.EPSLN) {
+ Proj4js.reportError("eqdc:Init:EqualLatitudes");
+ //return(81);
+ }
+ this.sinphi=Math.sin(this.lat2);
+ this.cosphi=Math.cos(this.lat2);
+
+ this.ms2 = Proj4js.common.msfnz(this.e,this.sinphi,this.cosphi);
+ this.ml2 = Proj4js.common.mlfn(this.e0, this.e1, this.e2, this.e3, this.lat2);
+ if (Math.abs(this.lat1 - this.lat2) >= Proj4js.common.EPSLN) {
+ this.ns = (this.ms1 - this.ms2) / (this.ml2 - this.ml1);
+ } else {
+ this.ns = this.sinphi;
+ }
+ } else {
+ this.ns = this.sinphi;
+ }
+ this.g = this.ml1 + this.ms1/this.ns;
+ this.ml0 = Proj4js.common.mlfn(this.e0, this.e1,this. e2, this.e3, this.lat0);
+ this.rh = this.a * (this.g - this.ml0);
+ },
+
+
+/* Equidistant Conic forward equations--mapping lat,long to x,y
+ -----------------------------------------------------------*/
+ forward: function(p) {
+ var lon=p.x;
+ var lat=p.y;
+
+ /* Forward equations
+ -----------------*/
+ var ml = Proj4js.common.mlfn(this.e0, this.e1, this.e2, this.e3, lat);
+ var rh1 = this.a * (this.g - ml);
+ var theta = this.ns * Proj4js.common.adjust_lon(lon - this.long0);
+
+ var x = this.x0 + rh1 * Math.sin(theta);
+ var y = this.y0 + this.rh - rh1 * Math.cos(theta);
+ p.x=x;
+ p.y=y;
+ return p;
+ },
+
+/* Inverse equations
+ -----------------*/
+ inverse: function(p) {
+ p.x -= this.x0;
+ p.y = this.rh - p.y + this.y0;
+ var con, rh1;
+ if (this.ns >= 0) {
+ rh1 = Math.sqrt(p.x *p.x + p.y * p.y);
+ con = 1.0;
+ } else {
+ rh1 = -Math.sqrt(p.x *p. x +p. y * p.y);
+ con = -1.0;
+ }
+ var theta = 0.0;
+ if (rh1 != 0.0) theta = Math.atan2(con *p.x, con *p.y);
+ var ml = this.g - rh1 /this.a;
+ var lat = this.phi3z(ml,this.e0,this.e1,this.e2,this.e3);
+ var lon = Proj4js.common.adjust_lon(this.long0 + theta / this.ns);
+
+ p.x=lon;
+ p.y=lat;
+ return p;
+ },
+
+/* Function to compute latitude, phi3, for the inverse of the Equidistant
+ Conic projection.
+-----------------------------------------------------------------*/
+ phi3z: function(ml,e0,e1,e2,e3) {
+ var phi;
+ var dphi;
+
+ phi = ml;
+ for (var i = 0; i < 15; i++) {
+ dphi = (ml + e1 * Math.sin(2.0 * phi) - e2 * Math.sin(4.0 * phi) + e3 * Math.sin(6.0 * phi))/ e0 - phi;
+ phi += dphi;
+ if (Math.abs(dphi) <= .0000000001) {
+ return phi;
+ }
+ }
+ Proj4js.reportError("PHI3Z-CONV:Latitude failed to converge after 15 iterations");
+ return null;
+ }
+
+
+};
+/* ======================================================================
+ projCode/tmerc.js
+ ====================================================================== */
+
+/*******************************************************************************
+NAME TRANSVERSE MERCATOR
+
+PURPOSE: Transforms input longitude and latitude to Easting and
+ Northing for the Transverse Mercator projection. The
+ longitude and latitude must be in radians. The Easting
+ and Northing values will be returned in meters.
+
+ALGORITHM REFERENCES
+
+1. Snyder, John P., "Map Projections--A Working Manual", U.S. Geological
+ Survey Professional Paper 1395 (Supersedes USGS Bulletin 1532), United
+ State Government Printing Office, Washington D.C., 1987.
+
+2. Snyder, John P. and Voxland, Philip M., "An Album of Map Projections",
+ U.S. Geological Survey Professional Paper 1453 , United State Government
+ Printing Office, Washington D.C., 1989.
+*******************************************************************************/
+
+
+/**
+ Initialize Transverse Mercator projection
+*/
+
+Proj4js.Proj.tmerc = {
+ init : function() {
+ this.e0 = Proj4js.common.e0fn(this.es);
+ this.e1 = Proj4js.common.e1fn(this.es);
+ this.e2 = Proj4js.common.e2fn(this.es);
+ this.e3 = Proj4js.common.e3fn(this.es);
+ this.ml0 = this.a * Proj4js.common.mlfn(this.e0, this.e1, this.e2, this.e3, this.lat0);
+ },
+
+ /**
+ Transverse Mercator Forward - long/lat to x/y
+ long/lat in radians
+ */
+ forward : function(p) {
+ var lon = p.x;
+ var lat = p.y;
+
+ var delta_lon = Proj4js.common.adjust_lon(lon - this.long0); // Delta longitude
+ var con; // cone constant
+ var x, y;
+ var sin_phi=Math.sin(lat);
+ var cos_phi=Math.cos(lat);
+
+ if (this.sphere) { /* spherical form */
+ var b = cos_phi * Math.sin(delta_lon);
+ if ((Math.abs(Math.abs(b) - 1.0)) < .0000000001) {
+ Proj4js.reportError("tmerc:forward: Point projects into infinity");
+ return(93);
+ } else {
+ x = .5 * this.a * this.k0 * Math.log((1.0 + b)/(1.0 - b));
+ con = Math.acos(cos_phi * Math.cos(delta_lon)/Math.sqrt(1.0 - b*b));
+ if (lat < 0) con = - con;
+ y = this.a * this.k0 * (con - this.lat0);
+ }
+ } else {
+ var al = cos_phi * delta_lon;
+ var als = Math.pow(al,2);
+ var c = this.ep2 * Math.pow(cos_phi,2);
+ var tq = Math.tan(lat);
+ var t = Math.pow(tq,2);
+ con = 1.0 - this.es * Math.pow(sin_phi,2);
+ var n = this.a / Math.sqrt(con);
+ var ml = this.a * Proj4js.common.mlfn(this.e0, this.e1, this.e2, this.e3, lat);
+
+ x = this.k0 * n * al * (1.0 + als / 6.0 * (1.0 - t + c + als / 20.0 * (5.0 - 18.0 * t + Math.pow(t,2) + 72.0 * c - 58.0 * this.ep2))) + this.x0;
+ y = this.k0 * (ml - this.ml0 + n * tq * (als * (0.5 + als / 24.0 * (5.0 - t + 9.0 * c + 4.0 * Math.pow(c,2) + als / 30.0 * (61.0 - 58.0 * t + Math.pow(t,2) + 600.0 * c - 330.0 * this.ep2))))) + this.y0;
+
+ }
+ p.x = x; p.y = y;
+ return p;
+ }, // tmercFwd()
+
+ /**
+ Transverse Mercator Inverse - x/y to long/lat
+ */
+ inverse : function(p) {
+ var con, phi; /* temporary angles */
+ var delta_phi; /* difference between longitudes */
+ var i;
+ var max_iter = 6; /* maximun number of iterations */
+ var lat, lon;
+
+ if (this.sphere) { /* spherical form */
+ var f = Math.exp(p.x/(this.a * this.k0));
+ var g = .5 * (f - 1/f);
+ var temp = this.lat0 + p.y/(this.a * this.k0);
+ var h = Math.cos(temp);
+ con = Math.sqrt((1.0 - h * h)/(1.0 + g * g));
+ lat = Proj4js.common.asinz(con);
+ if (temp < 0)
+ lat = -lat;
+ if ((g == 0) && (h == 0)) {
+ lon = this.long0;
+ } else {
+ lon = Proj4js.common.adjust_lon(Math.atan2(g,h) + this.long0);
+ }
+ } else { // ellipsoidal form
+ var x = p.x - this.x0;
+ var y = p.y - this.y0;
+
+ con = (this.ml0 + y / this.k0) / this.a;
+ phi = con;
+ for (i=0;true;i++) {
+ delta_phi=((con + this.e1 * Math.sin(2.0*phi) - this.e2 * Math.sin(4.0*phi) + this.e3 * Math.sin(6.0*phi)) / this.e0) - phi;
+ phi += delta_phi;
+ if (Math.abs(delta_phi) <= Proj4js.common.EPSLN) break;
+ if (i >= max_iter) {
+ Proj4js.reportError("tmerc:inverse: Latitude failed to converge");
+ return(95);
+ }
+ } // for()
+ if (Math.abs(phi) < Proj4js.common.HALF_PI) {
+ // sincos(phi, &sin_phi, &cos_phi);
+ var sin_phi=Math.sin(phi);
+ var cos_phi=Math.cos(phi);
+ var tan_phi = Math.tan(phi);
+ var c = this.ep2 * Math.pow(cos_phi,2);
+ var cs = Math.pow(c,2);
+ var t = Math.pow(tan_phi,2);
+ var ts = Math.pow(t,2);
+ con = 1.0 - this.es * Math.pow(sin_phi,2);
+ var n = this.a / Math.sqrt(con);
+ var r = n * (1.0 - this.es) / con;
+ var d = x / (n * this.k0);
+ var ds = Math.pow(d,2);
+ lat = phi - (n * tan_phi * ds / r) * (0.5 - ds / 24.0 * (5.0 + 3.0 * t + 10.0 * c - 4.0 * cs - 9.0 * this.ep2 - ds / 30.0 * (61.0 + 90.0 * t + 298.0 * c + 45.0 * ts - 252.0 * this.ep2 - 3.0 * cs)));
+ lon = Proj4js.common.adjust_lon(this.long0 + (d * (1.0 - ds / 6.0 * (1.0 + 2.0 * t + c - ds / 20.0 * (5.0 - 2.0 * c + 28.0 * t - 3.0 * cs + 8.0 * this.ep2 + 24.0 * ts))) / cos_phi));
+ } else {
+ lat = Proj4js.common.HALF_PI * Proj4js.common.sign(y);
+ lon = this.long0;
+ }
+ }
+ p.x = lon;
+ p.y = lat;
+ return p;
+ } // tmercInv()
+};
+/* ======================================================================
+ defs/GOOGLE.js
+ ====================================================================== */
+
+Proj4js.defs["GOOGLE"]="+proj=merc +a=6378137 +b=6378137 +lat_ts=0.0 +lon_0=0.0 +x_0=0.0 +y_0=0 +k=1.0 +units=m +nadgrids=@null +no_defs";
+Proj4js.defs["EPSG:900913"]=Proj4js.defs["GOOGLE"];
+/* ======================================================================
+ projCode/gstmerc.js
+ ====================================================================== */
+
+Proj4js.Proj.gstmerc = {
+ init : function() {
+
+ // array of: a, b, lon0, lat0, k0, x0, y0
+ var temp= this.b / this.a;
+ this.e= Math.sqrt(1.0 - temp*temp);
+ this.lc= this.long0;
+ this.rs= Math.sqrt(1.0+this.e*this.e*Math.pow(Math.cos(this.lat0),4.0)/(1.0-this.e*this.e));
+ var sinz= Math.sin(this.lat0);
+ var pc= Math.asin(sinz/this.rs);
+ var sinzpc= Math.sin(pc);
+ this.cp= Proj4js.common.latiso(0.0,pc,sinzpc)-this.rs*Proj4js.common.latiso(this.e,this.lat0,sinz);
+ this.n2= this.k0*this.a*Math.sqrt(1.0-this.e*this.e)/(1.0-this.e*this.e*sinz*sinz);
+ this.xs= this.x0;
+ this.ys= this.y0-this.n2*pc;
+
+ if (!this.title) this.title = "Gauss Schreiber transverse mercator";
+ },
+
+
+ // forward equations--mapping lat,long to x,y
+ // -----------------------------------------------------------------
+ forward : function(p) {
+
+ var lon= p.x;
+ var lat= p.y;
+
+ var L= this.rs*(lon-this.lc);
+ var Ls= this.cp+(this.rs*Proj4js.common.latiso(this.e,lat,Math.sin(lat)));
+ var lat1= Math.asin(Math.sin(L)/Proj4js.common.cosh(Ls));
+ var Ls1= Proj4js.common.latiso(0.0,lat1,Math.sin(lat1));
+ p.x= this.xs+(this.n2*Ls1);
+ p.y= this.ys+(this.n2*Math.atan(Proj4js.common.sinh(Ls)/Math.cos(L)));
+ return p;
+ },
+
+ // inverse equations--mapping x,y to lat/long
+ // -----------------------------------------------------------------
+ inverse : function(p) {
+
+ var x= p.x;
+ var y= p.y;
+
+ var L= Math.atan(Proj4js.common.sinh((x-this.xs)/this.n2)/Math.cos((y-this.ys)/this.n2));
+ var lat1= Math.asin(Math.sin((y-this.ys)/this.n2)/Proj4js.common.cosh((x-this.xs)/this.n2));
+ var LC= Proj4js.common.latiso(0.0,lat1,Math.sin(lat1));
+ p.x= this.lc+L/this.rs;
+ p.y= Proj4js.common.invlatiso(this.e,(LC-this.cp)/this.rs);
+ return p;
+ }
+
+};
+/* ======================================================================
+ projCode/ortho.js
+ ====================================================================== */
+
+/*******************************************************************************
+NAME ORTHOGRAPHIC
+
+PURPOSE: Transforms input longitude and latitude to Easting and
+ Northing for the Orthographic projection. The
+ longitude and latitude must be in radians. The Easting
+ and Northing values will be returned in meters.
+
+PROGRAMMER DATE
+---------- ----
+T. Mittan Mar, 1993
+
+ALGORITHM REFERENCES
+
+1. Snyder, John P., "Map Projections--A Working Manual", U.S. Geological
+ Survey Professional Paper 1395 (Supersedes USGS Bulletin 1532), United
+ State Government Printing Office, Washington D.C., 1987.
+
+2. Snyder, John P. and Voxland, Philip M., "An Album of Map Projections",
+ U.S. Geological Survey Professional Paper 1453 , United State Government
+ Printing Office, Washington D.C., 1989.
+*******************************************************************************/
+
+Proj4js.Proj.ortho = {
+
+ /* Initialize the Orthographic projection
+ -------------------------------------*/
+ init: function(def) {
+ //double temp; /* temporary variable */
+
+ /* Place parameters in static storage for common use
+ -------------------------------------------------*/;
+ this.sin_p14=Math.sin(this.lat0);
+ this.cos_p14=Math.cos(this.lat0);
+ },
+
+
+ /* Orthographic forward equations--mapping lat,long to x,y
+ ---------------------------------------------------*/
+ forward: function(p) {
+ var sinphi, cosphi; /* sin and cos value */
+ var dlon; /* delta longitude value */
+ var coslon; /* cos of longitude */
+ var ksp; /* scale factor */
+ var g;
+ var lon=p.x;
+ var lat=p.y;
+ /* Forward equations
+ -----------------*/
+ dlon = Proj4js.common.adjust_lon(lon - this.long0);
+
+ sinphi=Math.sin(lat);
+ cosphi=Math.cos(lat);
+
+ coslon = Math.cos(dlon);
+ g = this.sin_p14 * sinphi + this.cos_p14 * cosphi * coslon;
+ ksp = 1.0;
+ if ((g > 0) || (Math.abs(g) <= Proj4js.common.EPSLN)) {
+ var x = this.a * ksp * cosphi * Math.sin(dlon);
+ var y = this.y0 + this.a * ksp * (this.cos_p14 * sinphi - this.sin_p14 * cosphi * coslon);
+ } else {
+ Proj4js.reportError("orthoFwdPointError");
+ }
+ p.x=x;
+ p.y=y;
+ return p;
+ },
+
+
+ inverse: function(p) {
+ var rh; /* height above ellipsoid */
+ var z; /* angle */
+ var sinz,cosz; /* sin of z and cos of z */
+ var temp;
+ var con;
+ var lon , lat;
+ /* Inverse equations
+ -----------------*/
+ p.x -= this.x0;
+ p.y -= this.y0;
+ rh = Math.sqrt(p.x * p.x + p.y * p.y);
+ if (rh > this.a + .0000001) {
+ Proj4js.reportError("orthoInvDataError");
+ }
+ z = Proj4js.common.asinz(rh / this.a);
+
+ sinz=Math.sin(z);
+ cosz=Math.cos(z);
+
+ lon = this.long0;
+ if (Math.abs(rh) <= Proj4js.common.EPSLN) {
+ lat = this.lat0;
+ }
+ lat = Proj4js.common.asinz(cosz * this.sin_p14 + (p.y * sinz * this.cos_p14)/rh);
+ con = Math.abs(this.lat0) - Proj4js.common.HALF_PI;
+ if (Math.abs(con) <= Proj4js.common.EPSLN) {
+ if (this.lat0 >= 0) {
+ lon = Proj4js.common.adjust_lon(this.long0 + Math.atan2(p.x, -p.y));
+ } else {
+ lon = Proj4js.common.adjust_lon(this.long0 -Math.atan2(-p.x, p.y));
+ }
+ }
+ con = cosz - this.sin_p14 * Math.sin(lat);
+ p.x=lon;
+ p.y=lat;
+ return p;
+ }
+};
+
+
+/* ======================================================================
+ projCode/krovak.js
+ ====================================================================== */
+
+/**
+ NOTES: According to EPSG the full Krovak projection method should have
+ the following parameters. Within PROJ.4 the azimuth, and pseudo
+ standard parallel are hardcoded in the algorithm and can't be
+ altered from outside. The others all have defaults to match the
+ common usage with Krovak projection.
+
+ lat_0 = latitude of centre of the projection
+
+ lon_0 = longitude of centre of the projection
+
+ ** = azimuth (true) of the centre line passing through the centre of the projection
+
+ ** = latitude of pseudo standard parallel
+
+ k = scale factor on the pseudo standard parallel
+
+ x_0 = False Easting of the centre of the projection at the apex of the cone
+
+ y_0 = False Northing of the centre of the projection at the apex of the cone
+
+ **/
+
+Proj4js.Proj.krovak = {
+
+ init: function() {
+ /* we want Bessel as fixed ellipsoid */
+ this.a = 6377397.155;
+ this.es = 0.006674372230614;
+ this.e = Math.sqrt(this.es);
+ /* if latitude of projection center is not set, use 49d30'N */
+ if (!this.lat0) {
+ this.lat0 = 0.863937979737193;
+ }
+ if (!this.long0) {
+ this.long0 = 0.7417649320975901 - 0.308341501185665;
+ }
+ /* if scale not set default to 0.9999 */
+ if (!this.k0) {
+ this.k0 = 0.9999;
+ }
+ this.s45 = 0.785398163397448; /* 45° */
+ this.s90 = 2 * this.s45;
+ this.fi0 = this.lat0; /* Latitude of projection centre 49° 30' */
+ /* Ellipsoid Bessel 1841 a = 6377397.155m 1/f = 299.1528128,
+ e2=0.006674372230614;
+ */
+ this.e2 = this.es; /* 0.006674372230614; */
+ this.e = Math.sqrt(this.e2);
+ this.alfa = Math.sqrt(1. + (this.e2 * Math.pow(Math.cos(this.fi0), 4)) / (1. - this.e2));
+ this.uq = 1.04216856380474; /* DU(2, 59, 42, 42.69689) */
+ this.u0 = Math.asin(Math.sin(this.fi0) / this.alfa);
+ this.g = Math.pow( (1. + this.e * Math.sin(this.fi0)) / (1. - this.e * Math.sin(this.fi0)) , this.alfa * this.e / 2. );
+ this.k = Math.tan( this.u0 / 2. + this.s45) / Math.pow (Math.tan(this.fi0 / 2. + this.s45) , this.alfa) * this.g;
+ this.k1 = this.k0;
+ this.n0 = this.a * Math.sqrt(1. - this.e2) / (1. - this.e2 * Math.pow(Math.sin(this.fi0), 2));
+ this.s0 = 1.37008346281555; /* Latitude of pseudo standard parallel 78° 30'00" N */
+ this.n = Math.sin(this.s0);
+ this.ro0 = this.k1 * this.n0 / Math.tan(this.s0);
+ this.ad = this.s90 - this.uq;
+ },
+
+ /* ellipsoid */
+ /* calculate xy from lat/lon */
+ /* Constants, identical to inverse transform function */
+ forward: function(p) {
+ var gfi, u, deltav, s, d, eps, ro;
+ var lon = p.x;
+ var lat = p.y;
+ var delta_lon = Proj4js.common.adjust_lon(lon - this.long0); // Delta longitude
+ /* Transformation */
+ gfi = Math.pow ( ((1. + this.e * Math.sin(lat)) / (1. - this.e * Math.sin(lat))) , (this.alfa * this.e / 2.));
+ u= 2. * (Math.atan(this.k * Math.pow( Math.tan(lat / 2. + this.s45), this.alfa) / gfi)-this.s45);
+ deltav = - delta_lon * this.alfa;
+ s = Math.asin(Math.cos(this.ad) * Math.sin(u) + Math.sin(this.ad) * Math.cos(u) * Math.cos(deltav));
+ d = Math.asin(Math.cos(u) * Math.sin(deltav) / Math.cos(s));
+ eps = this.n * d;
+ ro = this.ro0 * Math.pow(Math.tan(this.s0 / 2. + this.s45) , this.n) / Math.pow(Math.tan(s / 2. + this.s45) , this.n);
+ /* x and y are reverted! */
+ //p.y = ro * Math.cos(eps) / a;
+ //p.x = ro * Math.sin(eps) / a;
+ p.y = ro * Math.cos(eps) / 1.0;
+ p.x = ro * Math.sin(eps) / 1.0;
+
+ if(this.czech) {
+ p.y *= -1.0;
+ p.x *= -1.0;
+ }
+ return (p);
+ },
+
+ /* calculate lat/lon from xy */
+ inverse: function(p) {
+ /* Constants, identisch wie in der Umkehrfunktion */
+ var u, deltav, s, d, eps, ro, fi1;
+ var ok;
+
+ /* Transformation */
+ /* revert y, x*/
+ var tmp = p.x;
+ p.x=p.y;
+ p.y=tmp;
+ if(this.czech) {
+ p.y *= -1.0;
+ p.x *= -1.0;
+ }
+ ro = Math.sqrt(p.x * p.x + p.y * p.y);
+ eps = Math.atan2(p.y, p.x);
+ d = eps / Math.sin(this.s0);
+ s = 2. * (Math.atan( Math.pow(this.ro0 / ro, 1. / this.n) * Math.tan(this.s0 / 2. + this.s45)) - this.s45);
+ u = Math.asin(Math.cos(this.ad) * Math.sin(s) - Math.sin(this.ad) * Math.cos(s) * Math.cos(d));
+ deltav = Math.asin(Math.cos(s) * Math.sin(d) / Math.cos(u));
+ p.x = this.long0 - deltav / this.alfa;
+ /* ITERATION FOR lat */
+ fi1 = u;
+ ok = 0;
+ var iter = 0;
+ do {
+ p.y = 2. * ( Math.atan( Math.pow( this.k, -1. / this.alfa) *
+ Math.pow( Math.tan(u / 2. + this.s45) , 1. / this.alfa) *
+ Math.pow( (1. + this.e * Math.sin(fi1)) / (1. - this.e * Math.sin(fi1)) , this.e / 2.)
+ ) - this.s45);
+ if (Math.abs(fi1 - p.y) < 0.0000000001) ok=1;
+ fi1 = p.y;
+ iter += 1;
+ } while (ok==0 && iter < 15);
+ if (iter >= 15) {
+ Proj4js.reportError("PHI3Z-CONV:Latitude failed to converge after 15 iterations");
+ //console.log('iter:', iter);
+ return null;
+ }
+
+ return (p);
+ }
+};
+/* ======================================================================
+ projCode/somerc.js
+ ====================================================================== */
+
+/*******************************************************************************
+NAME SWISS OBLIQUE MERCATOR
+
+PURPOSE: Swiss projection.
+WARNING: X and Y are inverted (weird) in the swiss coordinate system. Not
+ here, since we want X to be horizontal and Y vertical.
+
+ALGORITHM REFERENCES
+1. "Formules et constantes pour le Calcul pour la
+ projection cylindrique conforme à axe oblique et pour la transformation entre
+ des systèmes de référence".
+ http://www.swisstopo.admin.ch/internet/swisstopo/fr/home/topics/survey/sys/refsys/switzerland.parsysrelated1.31216.downloadList.77004.DownloadFile.tmp/swissprojectionfr.pdf
+
+*******************************************************************************/
+
+Proj4js.Proj.somerc = {
+
+ init: function() {
+ var phy0 = this.lat0;
+ this.lambda0 = this.long0;
+ var sinPhy0 = Math.sin(phy0);
+ var semiMajorAxis = this.a;
+ var invF = this.rf;
+ var flattening = 1 / invF;
+ var e2 = 2 * flattening - Math.pow(flattening, 2);
+ var e = this.e = Math.sqrt(e2);
+ this.R = this.k0 * semiMajorAxis * Math.sqrt(1 - e2) / (1 - e2 * Math.pow(sinPhy0, 2.0));
+ this.alpha = Math.sqrt(1 + e2 / (1 - e2) * Math.pow(Math.cos(phy0), 4.0));
+ this.b0 = Math.asin(sinPhy0 / this.alpha);
+ this.K = Math.log(Math.tan(Math.PI / 4.0 + this.b0 / 2.0))
+ - this.alpha
+ * Math.log(Math.tan(Math.PI / 4.0 + phy0 / 2.0))
+ + this.alpha
+ * e / 2
+ * Math.log((1 + e * sinPhy0)
+ / (1 - e * sinPhy0));
+ },
+
+
+ forward: function(p) {
+ var Sa1 = Math.log(Math.tan(Math.PI / 4.0 - p.y / 2.0));
+ var Sa2 = this.e / 2.0
+ * Math.log((1 + this.e * Math.sin(p.y))
+ / (1 - this.e * Math.sin(p.y)));
+ var S = -this.alpha * (Sa1 + Sa2) + this.K;
+
+ // spheric latitude
+ var b = 2.0 * (Math.atan(Math.exp(S)) - Math.PI / 4.0);
+
+ // spheric longitude
+ var I = this.alpha * (p.x - this.lambda0);
+
+ // psoeudo equatorial rotation
+ var rotI = Math.atan(Math.sin(I)
+ / (Math.sin(this.b0) * Math.tan(b) +
+ Math.cos(this.b0) * Math.cos(I)));
+
+ var rotB = Math.asin(Math.cos(this.b0) * Math.sin(b) -
+ Math.sin(this.b0) * Math.cos(b) * Math.cos(I));
+
+ p.y = this.R / 2.0
+ * Math.log((1 + Math.sin(rotB)) / (1 - Math.sin(rotB)))
+ + this.y0;
+ p.x = this.R * rotI + this.x0;
+ return p;
+ },
+
+ inverse: function(p) {
+ var Y = p.x - this.x0;
+ var X = p.y - this.y0;
+
+ var rotI = Y / this.R;
+ var rotB = 2 * (Math.atan(Math.exp(X / this.R)) - Math.PI / 4.0);
+
+ var b = Math.asin(Math.cos(this.b0) * Math.sin(rotB)
+ + Math.sin(this.b0) * Math.cos(rotB) * Math.cos(rotI));
+ var I = Math.atan(Math.sin(rotI)
+ / (Math.cos(this.b0) * Math.cos(rotI) - Math.sin(this.b0)
+ * Math.tan(rotB)));
+
+ var lambda = this.lambda0 + I / this.alpha;
+
+ var S = 0.0;
+ var phy = b;
+ var prevPhy = -1000.0;
+ var iteration = 0;
+ while (Math.abs(phy - prevPhy) > 0.0000001)
+ {
+ if (++iteration > 20)
+ {
+ Proj4js.reportError("omercFwdInfinity");
+ return;
+ }
+ //S = Math.log(Math.tan(Math.PI / 4.0 + phy / 2.0));
+ S = 1.0
+ / this.alpha
+ * (Math.log(Math.tan(Math.PI / 4.0 + b / 2.0)) - this.K)
+ + this.e
+ * Math.log(Math.tan(Math.PI / 4.0
+ + Math.asin(this.e * Math.sin(phy))
+ / 2.0));
+ prevPhy = phy;
+ phy = 2.0 * Math.atan(Math.exp(S)) - Math.PI / 2.0;
+ }
+
+ p.x = lambda;
+ p.y = phy;
+ return p;
+ }
+};
+/* ======================================================================
+ projCode/stere.js
+ ====================================================================== */
+
+
+// Initialize the Stereographic projection
+
+Proj4js.Proj.stere = {
+ ssfn_: function(phit, sinphi, eccen) {
+ sinphi *= eccen;
+ return (Math.tan (.5 * (Proj4js.common.HALF_PI + phit)) * Math.pow((1. - sinphi) / (1. + sinphi), .5 * eccen));
+ },
+ TOL: 1.e-8,
+ NITER: 8,
+ CONV: 1.e-10,
+ S_POLE: 0,
+ N_POLE: 1,
+ OBLIQ: 2,
+ EQUIT: 3,
+
+ init: function() {
+ this.phits = this.lat_ts ? this.lat_ts : Proj4js.common.HALF_PI;
+ var t = Math.abs(this.lat0);
+ if ((Math.abs(t) - Proj4js.common.HALF_PI) < Proj4js.common.EPSLN) {
+ this.mode = this.lat0 < 0. ? this.S_POLE : this.N_POLE;
+ } else {
+ this.mode = t > Proj4js.common.EPSLN ? this.OBLIQ : this.EQUIT;
+ }
+ this.phits = Math.abs(this.phits);
+ if (this.es) {
+ var X;
+
+ switch (this.mode) {
+ case this.N_POLE:
+ case this.S_POLE:
+ if (Math.abs(this.phits - Proj4js.common.HALF_PI) < Proj4js.common.EPSLN) {
+ this.akm1 = 2. * this.k0 / Math.sqrt(Math.pow(1+this.e,1+this.e)*Math.pow(1-this.e,1-this.e));
+ } else {
+ t = Math.sin(this.phits);
+ this.akm1 = Math.cos(this.phits) / Proj4js.common.tsfnz(this.e, this.phits, t);
+ t *= this.e;
+ this.akm1 /= Math.sqrt(1. - t * t);
+ }
+ break;
+ case this.EQUIT:
+ this.akm1 = 2. * this.k0;
+ break;
+ case this.OBLIQ:
+ t = Math.sin(this.lat0);
+ X = 2. * Math.atan(this.ssfn_(this.lat0, t, this.e)) - Proj4js.common.HALF_PI;
+ t *= this.e;
+ this.akm1 = 2. * this.k0 * Math.cos(this.lat0) / Math.sqrt(1. - t * t);
+ this.sinX1 = Math.sin(X);
+ this.cosX1 = Math.cos(X);
+ break;
+ }
+ } else {
+ switch (this.mode) {
+ case this.OBLIQ:
+ this.sinph0 = Math.sin(this.lat0);
+ this.cosph0 = Math.cos(this.lat0);
+ case this.EQUIT:
+ this.akm1 = 2. * this.k0;
+ break;
+ case this.S_POLE:
+ case this.N_POLE:
+ this.akm1 = Math.abs(this.phits - Proj4js.common.HALF_PI) >= Proj4js.common.EPSLN ?
+ Math.cos(this.phits) / Math.tan(Proj4js.common.FORTPI - .5 * this.phits) :
+ 2. * this.k0 ;
+ break;
+ }
+ }
+ },
+
+// Stereographic forward equations--mapping lat,long to x,y
+ forward: function(p) {
+ var lon = p.x;
+ lon = Proj4js.common.adjust_lon(lon - this.long0);
+ var lat = p.y;
+ var x, y;
+
+ if (this.sphere) {
+ var sinphi, cosphi, coslam, sinlam;
+
+ sinphi = Math.sin(lat);
+ cosphi = Math.cos(lat);
+ coslam = Math.cos(lon);
+ sinlam = Math.sin(lon);
+ switch (this.mode) {
+ case this.EQUIT:
+ y = 1. + cosphi * coslam;
+ if (y <= Proj4js.common.EPSLN) {
+ Proj4js.reportError("stere:forward:Equit");
+ }
+ y = this.akm1 / y;
+ x = y * cosphi * sinlam;
+ y *= sinphi;
+ break;
+ case this.OBLIQ:
+ y = 1. + this.sinph0 * sinphi + this.cosph0 * cosphi * coslam;
+ if (y <= Proj4js.common.EPSLN) {
+ Proj4js.reportError("stere:forward:Obliq");
+ }
+ y = this.akm1 / y;
+ x = y * cosphi * sinlam;
+ y *= this.cosph0 * sinphi - this.sinph0 * cosphi * coslam;
+ break;
+ case this.N_POLE:
+ coslam = -coslam;
+ lat = -lat;
+ //Note no break here so it conitnues through S_POLE
+ case this.S_POLE:
+ if (Math.abs(lat - Proj4js.common.HALF_PI) < this.TOL) {
+ Proj4js.reportError("stere:forward:S_POLE");
+ }
+ y = this.akm1 * Math.tan(Proj4js.common.FORTPI + .5 * lat);
+ x = sinlam * y;
+ y *= coslam;
+ break;
+ }
+ } else {
+ coslam = Math.cos(lon);
+ sinlam = Math.sin(lon);
+ sinphi = Math.sin(lat);
+ var sinX, cosX;
+ if (this.mode == this.OBLIQ || this.mode == this.EQUIT) {
+ var Xt = 2. * Math.atan(this.ssfn_(lat, sinphi, this.e));
+ sinX = Math.sin(Xt - Proj4js.common.HALF_PI);
+ cosX = Math.cos(Xt);
+ }
+ switch (this.mode) {
+ case this.OBLIQ:
+ var A = this.akm1 / (this.cosX1 * (1. + this.sinX1 * sinX + this.cosX1 * cosX * coslam));
+ y = A * (this.cosX1 * sinX - this.sinX1 * cosX * coslam);
+ x = A * cosX;
+ break;
+ case this.EQUIT:
+ var A = 2. * this.akm1 / (1. + cosX * coslam);
+ y = A * sinX;
+ x = A * cosX;
+ break;
+ case this.S_POLE:
+ lat = -lat;
+ coslam = - coslam;
+ sinphi = -sinphi;
+ case this.N_POLE:
+ x = this.akm1 * Proj4js.common.tsfnz(this.e, lat, sinphi);
+ y = - x * coslam;
+ break;
+ }
+ x = x * sinlam;
+ }
+ p.x = x*this.a + this.x0;
+ p.y = y*this.a + this.y0;
+ return p;
+ },
+
+
+//* Stereographic inverse equations--mapping x,y to lat/long
+ inverse: function(p) {
+ var x = (p.x - this.x0)/this.a; /* descale and de-offset */
+ var y = (p.y - this.y0)/this.a;
+ var lon, lat;
+
+ var cosphi, sinphi, tp=0.0, phi_l=0.0, rho, halfe=0.0, pi2=0.0;
+ var i;
+
+ if (this.sphere) {
+ var c, rh, sinc, cosc;
+
+ rh = Math.sqrt(x*x + y*y);
+ c = 2. * Math.atan(rh / this.akm1);
+ sinc = Math.sin(c);
+ cosc = Math.cos(c);
+ lon = 0.;
+ switch (this.mode) {
+ case this.EQUIT:
+ if (Math.abs(rh) <= Proj4js.common.EPSLN) {
+ lat = 0.;
+ } else {
+ lat = Math.asin(y * sinc / rh);
+ }
+ if (cosc != 0. || x != 0.) lon = Math.atan2(x * sinc, cosc * rh);
+ break;
+ case this.OBLIQ:
+ if (Math.abs(rh) <= Proj4js.common.EPSLN) {
+ lat = this.phi0;
+ } else {
+ lat = Math.asin(cosc * this.sinph0 + y * sinc * this.cosph0 / rh);
+ }
+ c = cosc - this.sinph0 * Math.sin(lat);
+ if (c != 0. || x != 0.) {
+ lon = Math.atan2(x * sinc * this.cosph0, c * rh);
+ }
+ break;
+ case this.N_POLE:
+ y = -y;
+ case this.S_POLE:
+ if (Math.abs(rh) <= Proj4js.common.EPSLN) {
+ lat = this.phi0;
+ } else {
+ lat = Math.asin(this.mode == this.S_POLE ? -cosc : cosc);
+ }
+ lon = (x == 0. && y == 0.) ? 0. : Math.atan2(x, y);
+ break;
+ }
+ p.x = Proj4js.common.adjust_lon(lon + this.long0);
+ p.y = lat;
+ } else {
+ rho = Math.sqrt(x*x + y*y);
+ switch (this.mode) {
+ case this.OBLIQ:
+ case this.EQUIT:
+ tp = 2. * Math.atan2(rho * this.cosX1 , this.akm1);
+ cosphi = Math.cos(tp);
+ sinphi = Math.sin(tp);
+ if( rho == 0.0 ) {
+ phi_l = Math.asin(cosphi * this.sinX1);
+ } else {
+ phi_l = Math.asin(cosphi * this.sinX1 + (y * sinphi * this.cosX1 / rho));
+ }
+
+ tp = Math.tan(.5 * (Proj4js.common.HALF_PI + phi_l));
+ x *= sinphi;
+ y = rho * this.cosX1 * cosphi - y * this.sinX1* sinphi;
+ pi2 = Proj4js.common.HALF_PI;
+ halfe = .5 * this.e;
+ break;
+ case this.N_POLE:
+ y = -y;
+ case this.S_POLE:
+ tp = - rho / this.akm1;
+ phi_l = Proj4js.common.HALF_PI - 2. * Math.atan(tp);
+ pi2 = -Proj4js.common.HALF_PI;
+ halfe = -.5 * this.e;
+ break;
+ }
+ for (i = this.NITER; i--; phi_l = lat) { //check this
+ sinphi = this.e * Math.sin(phi_l);
+ lat = 2. * Math.atan(tp * Math.pow((1.+sinphi)/(1.-sinphi), halfe)) - pi2;
+ if (Math.abs(phi_l - lat) < this.CONV) {
+ if (this.mode == this.S_POLE) lat = -lat;
+ lon = (x == 0. && y == 0.) ? 0. : Math.atan2(x, y);
+ p.x = Proj4js.common.adjust_lon(lon + this.long0);
+ p.y = lat;
+ return p;
+ }
+ }
+ }
+ }
+};
+/* ======================================================================
+ projCode/nzmg.js
+ ====================================================================== */
+
+/*******************************************************************************
+NAME NEW ZEALAND MAP GRID
+
+PURPOSE: Transforms input longitude and latitude to Easting and
+ Northing for the New Zealand Map Grid projection. The
+ longitude and latitude must be in radians. The Easting
+ and Northing values will be returned in meters.
+
+
+ALGORITHM REFERENCES
+
+1. Department of Land and Survey Technical Circular 1973/32
+ http://www.linz.govt.nz/docs/miscellaneous/nz-map-definition.pdf
+
+2. OSG Technical Report 4.1
+ http://www.linz.govt.nz/docs/miscellaneous/nzmg.pdf
+
+
+IMPLEMENTATION NOTES
+
+The two references use different symbols for the calculated values. This
+implementation uses the variable names similar to the symbols in reference [1].
+
+The alogrithm uses different units for delta latitude and delta longitude.
+The delta latitude is assumed to be in units of seconds of arc x 10^-5.
+The delta longitude is the usual radians. Look out for these conversions.
+
+The algorithm is described using complex arithmetic. There were three
+options:
+ * find and use a Javascript library for complex arithmetic
+ * write my own complex library
+ * expand the complex arithmetic by hand to simple arithmetic
+
+This implementation has expanded the complex multiplication operations
+into parallel simple arithmetic operations for the real and imaginary parts.
+The imaginary part is way over to the right of the display; this probably
+violates every coding standard in the world, but, to me, it makes it much
+more obvious what is going on.
+
+The following complex operations are used:
+ - addition
+ - multiplication
+ - division
+ - complex number raised to integer power
+ - summation
+
+A summary of complex arithmetic operations:
+ (from http://en.wikipedia.org/wiki/Complex_arithmetic)
+ addition: (a + bi) + (c + di) = (a + c) + (b + d)i
+ subtraction: (a + bi) - (c + di) = (a - c) + (b - d)i
+ multiplication: (a + bi) x (c + di) = (ac - bd) + (bc + ad)i
+ division: (a + bi) / (c + di) = [(ac + bd)/(cc + dd)] + [(bc - ad)/(cc + dd)]i
+
+The algorithm needs to calculate summations of simple and complex numbers. This is
+implemented using a for-loop, pre-loading the summed value to zero.
+
+The algorithm needs to calculate theta^2, theta^3, etc while doing a summation.
+There are three possible implementations:
+ - use Math.pow in the summation loop - except for complex numbers
+ - precalculate the values before running the loop
+ - calculate theta^n = theta^(n-1) * theta during the loop
+This implementation uses the third option for both real and complex arithmetic.
+
+For example
+ psi_n = 1;
+ sum = 0;
+ for (n = 1; n <=6; n++) {
+ psi_n1 = psi_n * psi; // calculate psi^(n+1)
+ psi_n = psi_n1;
+ sum = sum + A[n] * psi_n;
+ }
+
+
+TEST VECTORS
+
+NZMG E, N: 2487100.638 6751049.719 metres
+NZGD49 long, lat: 172.739194 -34.444066 degrees
+
+NZMG E, N: 2486533.395 6077263.661 metres
+NZGD49 long, lat: 172.723106 -40.512409 degrees
+
+NZMG E, N: 2216746.425 5388508.765 metres
+NZGD49 long, lat: 169.172062 -46.651295 degrees
+
+Note that these test vectors convert from NZMG metres to lat/long referenced
+to NZGD49, not the more usual WGS84. The difference is about 70m N/S and about
+10m E/W.
+
+These test vectors are provided in reference [1]. Many more test
+vectors are available in
+ http://www.linz.govt.nz/docs/topography/topographicdata/placenamesdatabase/nznamesmar08.zip
+which is a catalog of names on the 260-series maps.
+
+
+EPSG CODES
+
+NZMG EPSG:27200
+NZGD49 EPSG:4272
+
+http://spatialreference.org/ defines these as
+ Proj4js.defs["EPSG:4272"] = "+proj=longlat +ellps=intl +datum=nzgd49 +no_defs ";
+ Proj4js.defs["EPSG:27200"] = "+proj=nzmg +lat_0=-41 +lon_0=173 +x_0=2510000 +y_0=6023150 +ellps=intl +datum=nzgd49 +units=m +no_defs ";
+
+
+LICENSE
+ Copyright: Stephen Irons 2008
+ Released under terms of the LGPL as per: http://www.gnu.org/copyleft/lesser.html
+
+*******************************************************************************/
+
+
+/**
+ Initialize New Zealand Map Grip projection
+*/
+
+Proj4js.Proj.nzmg = {
+
+ /**
+ * iterations: Number of iterations to refine inverse transform.
+ * 0 -> km accuracy
+ * 1 -> m accuracy -- suitable for most mapping applications
+ * 2 -> mm accuracy
+ */
+ iterations: 1,
+
+ init : function() {
+ this.A = new Array();
+ this.A[1] = +0.6399175073;
+ this.A[2] = -0.1358797613;
+ this.A[3] = +0.063294409;
+ this.A[4] = -0.02526853;
+ this.A[5] = +0.0117879;
+ this.A[6] = -0.0055161;
+ this.A[7] = +0.0026906;
+ this.A[8] = -0.001333;
+ this.A[9] = +0.00067;
+ this.A[10] = -0.00034;
+
+ this.B_re = new Array(); this.B_im = new Array();
+ this.B_re[1] = +0.7557853228; this.B_im[1] = 0.0;
+ this.B_re[2] = +0.249204646; this.B_im[2] = +0.003371507;
+ this.B_re[3] = -0.001541739; this.B_im[3] = +0.041058560;
+ this.B_re[4] = -0.10162907; this.B_im[4] = +0.01727609;
+ this.B_re[5] = -0.26623489; this.B_im[5] = -0.36249218;
+ this.B_re[6] = -0.6870983; this.B_im[6] = -1.1651967;
+
+ this.C_re = new Array(); this.C_im = new Array();
+ this.C_re[1] = +1.3231270439; this.C_im[1] = 0.0;
+ this.C_re[2] = -0.577245789; this.C_im[2] = -0.007809598;
+ this.C_re[3] = +0.508307513; this.C_im[3] = -0.112208952;
+ this.C_re[4] = -0.15094762; this.C_im[4] = +0.18200602;
+ this.C_re[5] = +1.01418179; this.C_im[5] = +1.64497696;
+ this.C_re[6] = +1.9660549; this.C_im[6] = +2.5127645;
+
+ this.D = new Array();
+ this.D[1] = +1.5627014243;
+ this.D[2] = +0.5185406398;
+ this.D[3] = -0.03333098;
+ this.D[4] = -0.1052906;
+ this.D[5] = -0.0368594;
+ this.D[6] = +0.007317;
+ this.D[7] = +0.01220;
+ this.D[8] = +0.00394;
+ this.D[9] = -0.0013;
+ },
+
+ /**
+ New Zealand Map Grid Forward - long/lat to x/y
+ long/lat in radians
+ */
+ forward : function(p) {
+ var lon = p.x;
+ var lat = p.y;
+
+ var delta_lat = lat - this.lat0;
+ var delta_lon = lon - this.long0;
+
+ // 1. Calculate d_phi and d_psi ... // and d_lambda
+ // For this algorithm, delta_latitude is in seconds of arc x 10-5, so we need to scale to those units. Longitude is radians.
+ var d_phi = delta_lat / Proj4js.common.SEC_TO_RAD * 1E-5; var d_lambda = delta_lon;
+ var d_phi_n = 1; // d_phi^0
+
+ var d_psi = 0;
+ for (var n = 1; n <= 10; n++) {
+ d_phi_n = d_phi_n * d_phi;
+ d_psi = d_psi + this.A[n] * d_phi_n;
+ }
+
+ // 2. Calculate theta
+ var th_re = d_psi; var th_im = d_lambda;
+
+ // 3. Calculate z
+ var th_n_re = 1; var th_n_im = 0; // theta^0
+ var th_n_re1; var th_n_im1;
+
+ var z_re = 0; var z_im = 0;
+ for (var n = 1; n <= 6; n++) {
+ th_n_re1 = th_n_re*th_re - th_n_im*th_im; th_n_im1 = th_n_im*th_re + th_n_re*th_im;
+ th_n_re = th_n_re1; th_n_im = th_n_im1;
+ z_re = z_re + this.B_re[n]*th_n_re - this.B_im[n]*th_n_im; z_im = z_im + this.B_im[n]*th_n_re + this.B_re[n]*th_n_im;
+ }
+
+ // 4. Calculate easting and northing
+ p.x = (z_im * this.a) + this.x0;
+ p.y = (z_re * this.a) + this.y0;
+
+ return p;
+ },
+
+
+ /**
+ New Zealand Map Grid Inverse - x/y to long/lat
+ */
+ inverse : function(p) {
+
+ var x = p.x;
+ var y = p.y;
+
+ var delta_x = x - this.x0;
+ var delta_y = y - this.y0;
+
+ // 1. Calculate z
+ var z_re = delta_y / this.a; var z_im = delta_x / this.a;
+
+ // 2a. Calculate theta - first approximation gives km accuracy
+ var z_n_re = 1; var z_n_im = 0; // z^0
+ var z_n_re1; var z_n_im1;
+
+ var th_re = 0; var th_im = 0;
+ for (var n = 1; n <= 6; n++) {
+ z_n_re1 = z_n_re*z_re - z_n_im*z_im; z_n_im1 = z_n_im*z_re + z_n_re*z_im;
+ z_n_re = z_n_re1; z_n_im = z_n_im1;
+ th_re = th_re + this.C_re[n]*z_n_re - this.C_im[n]*z_n_im; th_im = th_im + this.C_im[n]*z_n_re + this.C_re[n]*z_n_im;
+ }
+
+ // 2b. Iterate to refine the accuracy of the calculation
+ // 0 iterations gives km accuracy
+ // 1 iteration gives m accuracy -- good enough for most mapping applications
+ // 2 iterations bives mm accuracy
+ for (var i = 0; i < this.iterations; i++) {
+ var th_n_re = th_re; var th_n_im = th_im;
+ var th_n_re1; var th_n_im1;
+
+ var num_re = z_re; var num_im = z_im;
+ for (var n = 2; n <= 6; n++) {
+ th_n_re1 = th_n_re*th_re - th_n_im*th_im; th_n_im1 = th_n_im*th_re + th_n_re*th_im;
+ th_n_re = th_n_re1; th_n_im = th_n_im1;
+ num_re = num_re + (n-1)*(this.B_re[n]*th_n_re - this.B_im[n]*th_n_im); num_im = num_im + (n-1)*(this.B_im[n]*th_n_re + this.B_re[n]*th_n_im);
+ }
+
+ th_n_re = 1; th_n_im = 0;
+ var den_re = this.B_re[1]; var den_im = this.B_im[1];
+ for (var n = 2; n <= 6; n++) {
+ th_n_re1 = th_n_re*th_re - th_n_im*th_im; th_n_im1 = th_n_im*th_re + th_n_re*th_im;
+ th_n_re = th_n_re1; th_n_im = th_n_im1;
+ den_re = den_re + n * (this.B_re[n]*th_n_re - this.B_im[n]*th_n_im); den_im = den_im + n * (this.B_im[n]*th_n_re + this.B_re[n]*th_n_im);
+ }
+
+ // Complex division
+ var den2 = den_re*den_re + den_im*den_im;
+ th_re = (num_re*den_re + num_im*den_im) / den2; th_im = (num_im*den_re - num_re*den_im) / den2;
+ }
+
+ // 3. Calculate d_phi ... // and d_lambda
+ var d_psi = th_re; var d_lambda = th_im;
+ var d_psi_n = 1; // d_psi^0
+
+ var d_phi = 0;
+ for (var n = 1; n <= 9; n++) {
+ d_psi_n = d_psi_n * d_psi;
+ d_phi = d_phi + this.D[n] * d_psi_n;
+ }
+
+ // 4. Calculate latitude and longitude
+ // d_phi is calcuated in second of arc * 10^-5, so we need to scale back to radians. d_lambda is in radians.
+ var lat = this.lat0 + (d_phi * Proj4js.common.SEC_TO_RAD * 1E5);
+ var lon = this.long0 + d_lambda;
+
+ p.x = lon;
+ p.y = lat;
+
+ return p;
+ }
+};
+/* ======================================================================
+ projCode/mill.js
+ ====================================================================== */
+
+/*******************************************************************************
+NAME MILLER CYLINDRICAL
+
+PURPOSE: Transforms input longitude and latitude to Easting and
+ Northing for the Miller Cylindrical projection. The
+ longitude and latitude must be in radians. The Easting
+ and Northing values will be returned in meters.
+
+PROGRAMMER DATE
+---------- ----
+T. Mittan March, 1993
+
+This function was adapted from the Lambert Azimuthal Equal Area projection
+code (FORTRAN) in the General Cartographic Transformation Package software
+which is available from the U.S. Geological Survey National Mapping Division.
+
+ALGORITHM REFERENCES
+
+1. "New Equal-Area Map Projections for Noncircular Regions", John P. Snyder,
+ The American Cartographer, Vol 15, No. 4, October 1988, pp. 341-355.
+
+2. Snyder, John P., "Map Projections--A Working Manual", U.S. Geological
+ Survey Professional Paper 1395 (Supersedes USGS Bulletin 1532), United
+ State Government Printing Office, Washington D.C., 1987.
+
+3. "Software Documentation for GCTP General Cartographic Transformation
+ Package", U.S. Geological Survey National Mapping Division, May 1982.
+*******************************************************************************/
+
+Proj4js.Proj.mill = {
+
+/* Initialize the Miller Cylindrical projection
+ -------------------------------------------*/
+ init: function() {
+ //no-op
+ },
+
+
+ /* Miller Cylindrical forward equations--mapping lat,long to x,y
+ ------------------------------------------------------------*/
+ forward: function(p) {
+ var lon=p.x;
+ var lat=p.y;
+ /* Forward equations
+ -----------------*/
+ var dlon = Proj4js.common.adjust_lon(lon -this.long0);
+ var x = this.x0 + this.a * dlon;
+ var y = this.y0 + this.a * Math.log(Math.tan((Proj4js.common.PI / 4.0) + (lat / 2.5))) * 1.25;
+
+ p.x=x;
+ p.y=y;
+ return p;
+ },//millFwd()
+
+ /* Miller Cylindrical inverse equations--mapping x,y to lat/long
+ ------------------------------------------------------------*/
+ inverse: function(p) {
+ p.x -= this.x0;
+ p.y -= this.y0;
+
+ var lon = Proj4js.common.adjust_lon(this.long0 + p.x /this.a);
+ var lat = 2.5 * (Math.atan(Math.exp(0.8*p.y/this.a)) - Proj4js.common.PI / 4.0);
+
+ p.x=lon;
+ p.y=lat;
+ return p;
+ }//millInv()
+};
+/* ======================================================================
+ projCode/gnom.js
+ ====================================================================== */
+
+/*****************************************************************************
+NAME GNOMONIC
+
+PURPOSE: Transforms input longitude and latitude to Easting and
+ Northing for the Gnomonic Projection.
+ Implementation based on the existing sterea and ortho
+ implementations.
+
+PROGRAMMER DATE
+---------- ----
+Richard Marsden November 2009
+
+ALGORITHM REFERENCES
+
+1. Snyder, John P., "Flattening the Earth - Two Thousand Years of Map
+ Projections", University of Chicago Press 1993
+
+2. Wolfram Mathworld "Gnomonic Projection"
+ http://mathworld.wolfram.com/GnomonicProjection.html
+ Accessed: 12th November 2009
+******************************************************************************/
+
+Proj4js.Proj.gnom = {
+
+ /* Initialize the Gnomonic projection
+ -------------------------------------*/
+ init: function(def) {
+
+ /* Place parameters in static storage for common use
+ -------------------------------------------------*/
+ this.sin_p14=Math.sin(this.lat0);
+ this.cos_p14=Math.cos(this.lat0);
+ // Approximation for projecting points to the horizon (infinity)
+ this.infinity_dist = 1000 * this.a;
+ this.rc = 1;
+ },
+
+
+ /* Gnomonic forward equations--mapping lat,long to x,y
+ ---------------------------------------------------*/
+ forward: function(p) {
+ var sinphi, cosphi; /* sin and cos value */
+ var dlon; /* delta longitude value */
+ var coslon; /* cos of longitude */
+ var ksp; /* scale factor */
+ var g;
+ var x, y;
+ var lon=p.x;
+ var lat=p.y;
+ /* Forward equations
+ -----------------*/
+ dlon = Proj4js.common.adjust_lon(lon - this.long0);
+
+ sinphi=Math.sin(lat);
+ cosphi=Math.cos(lat);
+
+ coslon = Math.cos(dlon);
+ g = this.sin_p14 * sinphi + this.cos_p14 * cosphi * coslon;
+ ksp = 1.0;
+ if ((g > 0) || (Math.abs(g) <= Proj4js.common.EPSLN)) {
+ x = this.x0 + this.a * ksp * cosphi * Math.sin(dlon) / g;
+ y = this.y0 + this.a * ksp * (this.cos_p14 * sinphi - this.sin_p14 * cosphi * coslon) / g;
+ } else {
+ Proj4js.reportError("orthoFwdPointError");
+
+ // Point is in the opposing hemisphere and is unprojectable
+ // We still need to return a reasonable point, so we project
+ // to infinity, on a bearing
+ // equivalent to the northern hemisphere equivalent
+ // This is a reasonable approximation for short shapes and lines that
+ // straddle the horizon.
+
+ x = this.x0 + this.infinity_dist * cosphi * Math.sin(dlon);
+ y = this.y0 + this.infinity_dist * (this.cos_p14 * sinphi - this.sin_p14 * cosphi * coslon);
+
+ }
+ p.x=x;
+ p.y=y;
+ return p;
+ },
+
+
+ inverse: function(p) {
+ var rh; /* Rho */
+ var z; /* angle */
+ var sinc, cosc;
+ var c;
+ var lon , lat;
+
+ /* Inverse equations
+ -----------------*/
+ p.x = (p.x - this.x0) / this.a;
+ p.y = (p.y - this.y0) / this.a;
+
+ p.x /= this.k0;
+ p.y /= this.k0;
+
+ if ( (rh = Math.sqrt(p.x * p.x + p.y * p.y)) ) {
+ c = Math.atan2(rh, this.rc);
+ sinc = Math.sin(c);
+ cosc = Math.cos(c);
+
+ lat = Proj4js.common.asinz(cosc*this.sin_p14 + (p.y*sinc*this.cos_p14) / rh);
+ lon = Math.atan2(p.x*sinc, rh*this.cos_p14*cosc - p.y*this.sin_p14*sinc);
+ lon = Proj4js.common.adjust_lon(this.long0+lon);
+ } else {
+ lat = this.phic0;
+ lon = 0.0;
+ }
+
+ p.x=lon;
+ p.y=lat;
+ return p;
+ }
+};
+
+
+/* ======================================================================
+ projCode/sinu.js
+ ====================================================================== */
+
+/*******************************************************************************
+NAME SINUSOIDAL
+
+PURPOSE: Transforms input longitude and latitude to Easting and
+ Northing for the Sinusoidal projection. The
+ longitude and latitude must be in radians. The Easting
+ and Northing values will be returned in meters.
+
+PROGRAMMER DATE
+---------- ----
+D. Steinwand, EROS May, 1991
+
+This function was adapted from the Sinusoidal projection code (FORTRAN) in the
+General Cartographic Transformation Package software which is available from
+the U.S. Geological Survey National Mapping Division.
+
+ALGORITHM REFERENCES
+
+1. Snyder, John P., "Map Projections--A Working Manual", U.S. Geological
+ Survey Professional Paper 1395 (Supersedes USGS Bulletin 1532), United
+ State Government Printing Office, Washington D.C., 1987.
+
+2. "Software Documentation for GCTP General Cartographic Transformation
+ Package", U.S. Geological Survey National Mapping Division, May 1982.
+*******************************************************************************/
+
+Proj4js.Proj.sinu = {
+
+ /* Initialize the Sinusoidal projection
+ ------------------------------------*/
+ init: function() {
+ /* Place parameters in static storage for common use
+ -------------------------------------------------*/
+
+
+ if (!this.sphere) {
+ this.en = Proj4js.common.pj_enfn(this.es);
+ } else {
+ this.n = 1.;
+ this.m = 0.;
+ this.es = 0;
+ this.C_y = Math.sqrt((this.m + 1.) / this.n);
+ this.C_x = this.C_y/(this.m + 1.);
+ }
+
+ },
+
+ /* Sinusoidal forward equations--mapping lat,long to x,y
+ -----------------------------------------------------*/
+ forward: function(p) {
+ var x,y,delta_lon;
+ var lon=p.x;
+ var lat=p.y;
+ /* Forward equations
+ -----------------*/
+ lon = Proj4js.common.adjust_lon(lon - this.long0);
+
+ if (this.sphere) {
+ if (!this.m) {
+ lat = this.n != 1. ? Math.asin(this.n * Math.sin(lat)): lat;
+ } else {
+ var k = this.n * Math.sin(lat);
+ for (var i = Proj4js.common.MAX_ITER; i ; --i) {
+ var V = (this.m * lat + Math.sin(lat) - k) / (this.m + Math.cos(lat));
+ lat -= V;
+ if (Math.abs(V) < Proj4js.common.EPSLN) break;
+ }
+ }
+ x = this.a * this.C_x * lon * (this.m + Math.cos(lat));
+ y = this.a * this.C_y * lat;
+
+ } else {
+
+ var s = Math.sin(lat);
+ var c = Math.cos(lat);
+ y = this.a * Proj4js.common.pj_mlfn(lat, s, c, this.en);
+ x = this.a * lon * c / Math.sqrt(1. - this.es * s * s);
+ }
+
+ p.x=x;
+ p.y=y;
+ return p;
+ },
+
+ inverse: function(p) {
+ var lat,temp,lon;
+
+ /* Inverse equations
+ -----------------*/
+ p.x -= this.x0;
+ p.y -= this.y0;
+ lat = p.y / this.a;
+
+ if (this.sphere) {
+
+ p.y /= this.C_y;
+ lat = this.m ? Math.asin((this.m * p.y + Math.sin(p.y)) / this.n) :
+ ( this.n != 1. ? Math.asin(Math.sin(p.y) / this.n) : p.y );
+ lon = p.x / (this.C_x * (this.m + Math.cos(p.y)));
+
+ } else {
+ lat = Proj4js.common.pj_inv_mlfn(p.y/this.a, this.es, this.en)
+ var s = Math.abs(lat);
+ if (s < Proj4js.common.HALF_PI) {
+ s = Math.sin(lat);
+ temp = this.long0 + p.x * Math.sqrt(1. - this.es * s * s) /(this.a * Math.cos(lat));
+ //temp = this.long0 + p.x / (this.a * Math.cos(lat));
+ lon = Proj4js.common.adjust_lon(temp);
+ } else if ((s - Proj4js.common.EPSLN) < Proj4js.common.HALF_PI) {
+ lon = this.long0;
+ }
+
+ }
+
+ p.x=lon;
+ p.y=lat;
+ return p;
+ }
+};
+
+
+/* ======================================================================
+ projCode/vandg.js
+ ====================================================================== */
+
+/*******************************************************************************
+NAME VAN DER GRINTEN
+
+PURPOSE: Transforms input Easting and Northing to longitude and
+ latitude for the Van der Grinten projection. The
+ Easting and Northing must be in meters. The longitude
+ and latitude values will be returned in radians.
+
+PROGRAMMER DATE
+---------- ----
+T. Mittan March, 1993
+
+This function was adapted from the Van Der Grinten projection code
+(FORTRAN) in the General Cartographic Transformation Package software
+which is available from the U.S. Geological Survey National Mapping Division.
+
+ALGORITHM REFERENCES
+
+1. "New Equal-Area Map Projections for Noncircular Regions", John P. Snyder,
+ The American Cartographer, Vol 15, No. 4, October 1988, pp. 341-355.
+
+2. Snyder, John P., "Map Projections--A Working Manual", U.S. Geological
+ Survey Professional Paper 1395 (Supersedes USGS Bulletin 1532), United
+ State Government Printing Office, Washington D.C., 1987.
+
+3. "Software Documentation for GCTP General Cartographic Transformation
+ Package", U.S. Geological Survey National Mapping Division, May 1982.
+*******************************************************************************/
+
+Proj4js.Proj.vandg = {
+
+/* Initialize the Van Der Grinten projection
+ ----------------------------------------*/
+ init: function() {
+ this.R = 6370997.0; //Radius of earth
+ },
+
+ forward: function(p) {
+
+ var lon=p.x;
+ var lat=p.y;
+
+ /* Forward equations
+ -----------------*/
+ var dlon = Proj4js.common.adjust_lon(lon - this.long0);
+ var x,y;
+
+ if (Math.abs(lat) <= Proj4js.common.EPSLN) {
+ x = this.x0 + this.R * dlon;
+ y = this.y0;
+ }
+ var theta = Proj4js.common.asinz(2.0 * Math.abs(lat / Proj4js.common.PI));
+ if ((Math.abs(dlon) <= Proj4js.common.EPSLN) || (Math.abs(Math.abs(lat) - Proj4js.common.HALF_PI) <= Proj4js.common.EPSLN)) {
+ x = this.x0;
+ if (lat >= 0) {
+ y = this.y0 + Proj4js.common.PI * this.R * Math.tan(.5 * theta);
+ } else {
+ y = this.y0 + Proj4js.common.PI * this.R * - Math.tan(.5 * theta);
+ }
+ // return(OK);
+ }
+ var al = .5 * Math.abs((Proj4js.common.PI / dlon) - (dlon / Proj4js.common.PI));
+ var asq = al * al;
+ var sinth = Math.sin(theta);
+ var costh = Math.cos(theta);
+
+ var g = costh / (sinth + costh - 1.0);
+ var gsq = g * g;
+ var m = g * (2.0 / sinth - 1.0);
+ var msq = m * m;
+ var con = Proj4js.common.PI * this.R * (al * (g - msq) + Math.sqrt(asq * (g - msq) * (g - msq) - (msq + asq) * (gsq - msq))) / (msq + asq);
+ if (dlon < 0) {
+ con = -con;
+ }
+ x = this.x0 + con;
+ con = Math.abs(con / (Proj4js.common.PI * this.R));
+ if (lat >= 0) {
+ y = this.y0 + Proj4js.common.PI * this.R * Math.sqrt(1.0 - con * con - 2.0 * al * con);
+ } else {
+ y = this.y0 - Proj4js.common.PI * this.R * Math.sqrt(1.0 - con * con - 2.0 * al * con);
+ }
+ p.x = x;
+ p.y = y;
+ return p;
+ },
+
+/* Van Der Grinten inverse equations--mapping x,y to lat/long
+ ---------------------------------------------------------*/
+ inverse: function(p) {
+ var lon, lat;
+ var xx,yy,xys,c1,c2,c3;
+ var al,asq;
+ var a1;
+ var m1;
+ var con;
+ var th1;
+ var d;
+
+ /* inverse equations
+ -----------------*/
+ p.x -= this.x0;
+ p.y -= this.y0;
+ con = Proj4js.common.PI * this.R;
+ xx = p.x / con;
+ yy =p.y / con;
+ xys = xx * xx + yy * yy;
+ c1 = -Math.abs(yy) * (1.0 + xys);
+ c2 = c1 - 2.0 * yy * yy + xx * xx;
+ c3 = -2.0 * c1 + 1.0 + 2.0 * yy * yy + xys * xys;
+ d = yy * yy / c3 + (2.0 * c2 * c2 * c2 / c3 / c3 / c3 - 9.0 * c1 * c2 / c3 /c3) / 27.0;
+ a1 = (c1 - c2 * c2 / 3.0 / c3) / c3;
+ m1 = 2.0 * Math.sqrt( -a1 / 3.0);
+ con = ((3.0 * d) / a1) / m1;
+ if (Math.abs(con) > 1.0) {
+ if (con >= 0.0) {
+ con = 1.0;
+ } else {
+ con = -1.0;
+ }
+ }
+ th1 = Math.acos(con) / 3.0;
+ if (p.y >= 0) {
+ lat = (-m1 *Math.cos(th1 + Proj4js.common.PI / 3.0) - c2 / 3.0 / c3) * Proj4js.common.PI;
+ } else {
+ lat = -(-m1 * Math.cos(th1 + Proj4js.common.PI / 3.0) - c2 / 3.0 / c3) * Proj4js.common.PI;
+ }
+
+ if (Math.abs(xx) < Proj4js.common.EPSLN) {
+ lon = this.long0;
+ }
+ lon = Proj4js.common.adjust_lon(this.long0 + Proj4js.common.PI * (xys - 1.0 + Math.sqrt(1.0 + 2.0 * (xx * xx - yy * yy) + xys * xys)) / 2.0 / xx);
+
+ p.x=lon;
+ p.y=lat;
+ return p;
+ }
+};
+/* ======================================================================
+ projCode/cea.js
+ ====================================================================== */
+
+/*******************************************************************************
+NAME LAMBERT CYLINDRICAL EQUAL AREA
+
+PURPOSE: Transforms input longitude and latitude to Easting and
+ Northing for the Lambert Cylindrical Equal Area projection.
+ This class of projection includes the Behrmann and
+ Gall-Peters Projections. The
+ longitude and latitude must be in radians. The Easting
+ and Northing values will be returned in meters.
+
+PROGRAMMER DATE
+---------- ----
+R. Marsden August 2009
+Winwaed Software Tech LLC, http://www.winwaed.com
+
+This function was adapted from the Miller Cylindrical Projection in the Proj4JS
+library.
+
+Note: This implementation assumes a Spherical Earth. The (commented) code
+has been included for the ellipsoidal forward transform, but derivation of
+the ellispoidal inverse transform is beyond me. Note that most of the
+Proj4JS implementations do NOT currently support ellipsoidal figures.
+Therefore this is not seen as a problem - especially this lack of support
+is explicitly stated here.
+
+ALGORITHM REFERENCES
+
+1. "Cartographic Projection Procedures for the UNIX Environment -
+ A User's Manual" by Gerald I. Evenden, USGS Open File Report 90-284
+ and Release 4 Interim Reports (2003)
+
+2. Snyder, John P., "Flattening the Earth - Two Thousand Years of Map
+ Projections", Univ. Chicago Press, 1993
+*******************************************************************************/
+
+Proj4js.Proj.cea = {
+
+/* Initialize the Cylindrical Equal Area projection
+ -------------------------------------------*/
+ init: function() {
+ //no-op
+ },
+
+
+ /* Cylindrical Equal Area forward equations--mapping lat,long to x,y
+ ------------------------------------------------------------*/
+ forward: function(p) {
+ var lon=p.x;
+ var lat=p.y;
+ /* Forward equations
+ -----------------*/
+ var dlon = Proj4js.common.adjust_lon(lon -this.long0);
+ var x = this.x0 + this.a * dlon * Math.cos(this.lat_ts);
+ var y = this.y0 + this.a * Math.sin(lat) / Math.cos(this.lat_ts);
+ /* Elliptical Forward Transform
+ Not implemented due to a lack of a matchign inverse function
+ {
+ var Sin_Lat = Math.sin(lat);
+ var Rn = this.a * (Math.sqrt(1.0e0 - this.es * Sin_Lat * Sin_Lat ));
+ x = this.x0 + this.a * dlon * Math.cos(this.lat_ts);
+ y = this.y0 + Rn * Math.sin(lat) / Math.cos(this.lat_ts);
+ }
+ */
+
+
+ p.x=x;
+ p.y=y;
+ return p;
+ },//ceaFwd()
+
+ /* Cylindrical Equal Area inverse equations--mapping x,y to lat/long
+ ------------------------------------------------------------*/
+ inverse: function(p) {
+ p.x -= this.x0;
+ p.y -= this.y0;
+
+ var lon = Proj4js.common.adjust_lon( this.long0 + (p.x / this.a) / Math.cos(this.lat_ts) );
+
+ var lat = Math.asin( (p.y/this.a) * Math.cos(this.lat_ts) );
+
+ p.x=lon;
+ p.y=lat;
+ return p;
+ }//ceaInv()
+};
+/* ======================================================================
+ projCode/eqc.js
+ ====================================================================== */
+
+/* similar to equi.js FIXME proj4 uses eqc */
+Proj4js.Proj.eqc = {
+ init : function() {
+
+ if(!this.x0) this.x0=0;
+ if(!this.y0) this.y0=0;
+ if(!this.lat0) this.lat0=0;
+ if(!this.long0) this.long0=0;
+ if(!this.lat_ts) this.lat_ts=0;
+ if (!this.title) this.title = "Equidistant Cylindrical (Plate Carre)";
+
+ this.rc= Math.cos(this.lat_ts);
+ },
+
+
+ // forward equations--mapping lat,long to x,y
+ // -----------------------------------------------------------------
+ forward : function(p) {
+
+ var lon= p.x;
+ var lat= p.y;
+
+ var dlon = Proj4js.common.adjust_lon(lon - this.long0);
+ var dlat = Proj4js.common.adjust_lat(lat - this.lat0 );
+ p.x= this.x0 + (this.a*dlon*this.rc);
+ p.y= this.y0 + (this.a*dlat );
+ return p;
+ },
+
+ // inverse equations--mapping x,y to lat/long
+ // -----------------------------------------------------------------
+ inverse : function(p) {
+
+ var x= p.x;
+ var y= p.y;
+
+ p.x= Proj4js.common.adjust_lon(this.long0 + ((x - this.x0)/(this.a*this.rc)));
+ p.y= Proj4js.common.adjust_lat(this.lat0 + ((y - this.y0)/(this.a )));
+ return p;
+ }
+
+};
+/* ======================================================================
+ projCode/cass.js
+ ====================================================================== */
+
+/*******************************************************************************
+NAME CASSINI
+
+PURPOSE: Transforms input longitude and latitude to Easting and
+ Northing for the Cassini projection. The
+ longitude and latitude must be in radians. The Easting
+ and Northing values will be returned in meters.
+ Ported from PROJ.4.
+
+
+ALGORITHM REFERENCES
+
+1. Snyder, John P., "Map Projections--A Working Manual", U.S. Geological
+ Survey Professional Paper 1395 (Supersedes USGS Bulletin 1532), United
+ State Government Printing Office, Washington D.C., 1987.
+
+2. Snyder, John P. and Voxland, Philip M., "An Album of Map Projections",
+ U.S. Geological Survey Professional Paper 1453 , United State Government
+*******************************************************************************/
+
+
+//Proj4js.defs["EPSG:28191"] = "+proj=cass +lat_0=31.73409694444445 +lon_0=35.21208055555556 +x_0=170251.555 +y_0=126867.909 +a=6378300.789 +b=6356566.435 +towgs84=-275.722,94.7824,340.894,-8.001,-4.42,-11.821,1 +units=m +no_defs";
+
+// Initialize the Cassini projection
+// -----------------------------------------------------------------
+
+Proj4js.Proj.cass = {
+ init : function() {
+ if (!this.sphere) {
+ this.en = Proj4js.common.pj_enfn(this.es)
+ this.m0 = Proj4js.common.pj_mlfn(this.lat0, Math.sin(this.lat0), Math.cos(this.lat0), this.en);
+ }
+ },
+
+ C1: .16666666666666666666,
+ C2: .00833333333333333333,
+ C3: .04166666666666666666,
+ C4: .33333333333333333333,
+ C5: .06666666666666666666,
+
+
+/* Cassini forward equations--mapping lat,long to x,y
+ -----------------------------------------------------------------------*/
+ forward: function(p) {
+
+ /* Forward equations
+ -----------------*/
+ var x,y;
+ var lam=p.x;
+ var phi=p.y;
+ lam = Proj4js.common.adjust_lon(lam - this.long0);
+
+ if (this.sphere) {
+ x = Math.asin(Math.cos(phi) * Math.sin(lam));
+ y = Math.atan2(Math.tan(phi) , Math.cos(lam)) - this.phi0;
+ } else {
+ //ellipsoid
+ this.n = Math.sin(phi);
+ this.c = Math.cos(phi);
+ y = Proj4js.common.pj_mlfn(phi, this.n, this.c, this.en);
+ this.n = 1./Math.sqrt(1. - this.es * this.n * this.n);
+ this.tn = Math.tan(phi);
+ this.t = this.tn * this.tn;
+ this.a1 = lam * this.c;
+ this.c *= this.es * this.c / (1 - this.es);
+ this.a2 = this.a1 * this.a1;
+ x = this.n * this.a1 * (1. - this.a2 * this.t * (this.C1 - (8. - this.t + 8. * this.c) * this.a2 * this.C2));
+ y -= this.m0 - this.n * this.tn * this.a2 * (.5 + (5. - this.t + 6. * this.c) * this.a2 * this.C3);
+ }
+
+ p.x = this.a*x + this.x0;
+ p.y = this.a*y + this.y0;
+ return p;
+ },//cassFwd()
+
+/* Inverse equations
+ -----------------*/
+ inverse: function(p) {
+ p.x -= this.x0;
+ p.y -= this.y0;
+ var x = p.x/this.a;
+ var y = p.y/this.a;
+ var phi, lam;
+
+ if (this.sphere) {
+ this.dd = y + this.lat0;
+ phi = Math.asin(Math.sin(this.dd) * Math.cos(x));
+ lam = Math.atan2(Math.tan(x), Math.cos(this.dd));
+ } else {
+ /* ellipsoid */
+ var ph1 = Proj4js.common.pj_inv_mlfn(this.m0 + y, this.es, this.en);
+ this.tn = Math.tan(ph1);
+ this.t = this.tn * this.tn;
+ this.n = Math.sin(ph1);
+ this.r = 1. / (1. - this.es * this.n * this.n);
+ this.n = Math.sqrt(this.r);
+ this.r *= (1. - this.es) * this.n;
+ this.dd = x / this.n;
+ this.d2 = this.dd * this.dd;
+ phi = ph1 - (this.n * this.tn / this.r) * this.d2 * (.5 - (1. + 3. * this.t) * this.d2 * this.C3);
+ lam = this.dd * (1. + this.t * this.d2 * (-this.C4 + (1. + 3. * this.t) * this.d2 * this.C5)) / Math.cos(ph1);
+ }
+ p.x = Proj4js.common.adjust_lon(this.long0+lam);
+ p.y = phi;
+ return p;
+ }//cassInv()
+
+}
+/* ======================================================================
+ projCode/gauss.js
+ ====================================================================== */
+
+
+Proj4js.Proj.gauss = {
+
+ init : function() {
+ var sphi = Math.sin(this.lat0);
+ var cphi = Math.cos(this.lat0);
+ cphi *= cphi;
+ this.rc = Math.sqrt(1.0 - this.es) / (1.0 - this.es * sphi * sphi);
+ this.C = Math.sqrt(1.0 + this.es * cphi * cphi / (1.0 - this.es));
+ this.phic0 = Math.asin(sphi / this.C);
+ this.ratexp = 0.5 * this.C * this.e;
+ this.K = Math.tan(0.5 * this.phic0 + Proj4js.common.FORTPI) / (Math.pow(Math.tan(0.5*this.lat0 + Proj4js.common.FORTPI), this.C) * Proj4js.common.srat(this.e*sphi, this.ratexp));
+ },
+
+ forward : function(p) {
+ var lon = p.x;
+ var lat = p.y;
+
+ p.y = 2.0 * Math.atan( this.K * Math.pow(Math.tan(0.5 * lat + Proj4js.common.FORTPI), this.C) * Proj4js.common.srat(this.e * Math.sin(lat), this.ratexp) ) - Proj4js.common.HALF_PI;
+ p.x = this.C * lon;
+ return p;
+ },
+
+ inverse : function(p) {
+ var DEL_TOL = 1e-14;
+ var lon = p.x / this.C;
+ var lat = p.y;
+ var num = Math.pow(Math.tan(0.5 * lat + Proj4js.common.FORTPI)/this.K, 1./this.C);
+ for (var i = Proj4js.common.MAX_ITER; i>0; --i) {
+ lat = 2.0 * Math.atan(num * Proj4js.common.srat(this.e * Math.sin(p.y), -0.5 * this.e)) - Proj4js.common.HALF_PI;
+ if (Math.abs(lat - p.y) < DEL_TOL) break;
+ p.y = lat;
+ }
+ /* convergence failed */
+ if (!i) {
+ Proj4js.reportError("gauss:inverse:convergence failed");
+ return null;
+ }
+ p.x = lon;
+ p.y = lat;
+ return p;
+ }
+};
+
+/* ======================================================================
+ projCode/omerc.js
+ ====================================================================== */
+
+/*******************************************************************************
+NAME OBLIQUE MERCATOR (HOTINE)
+
+PURPOSE: Transforms input longitude and latitude to Easting and
+ Northing for the Oblique Mercator projection. The
+ longitude and latitude must be in radians. The Easting
+ and Northing values will be returned in meters.
+
+PROGRAMMER DATE
+---------- ----
+T. Mittan Mar, 1993
+
+ALGORITHM REFERENCES
+
+1. Snyder, John P., "Map Projections--A Working Manual", U.S. Geological
+ Survey Professional Paper 1395 (Supersedes USGS Bulletin 1532), United
+ State Government Printing Office, Washington D.C., 1987.
+
+2. Snyder, John P. and Voxland, Philip M., "An Album of Map Projections",
+ U.S. Geological Survey Professional Paper 1453 , United State Government
+ Printing Office, Washington D.C., 1989.
+*******************************************************************************/
+
+Proj4js.Proj.omerc = {
+
+ /* Initialize the Oblique Mercator projection
+ ------------------------------------------*/
+ init: function() {
+ if (!this.mode) this.mode=0;
+ if (!this.lon1) {this.lon1=0;this.mode=1;}
+ if (!this.lon2) this.lon2=0;
+ if (!this.lat2) this.lat2=0;
+
+ /* Place parameters in static storage for common use
+ -------------------------------------------------*/
+ var temp = this.b/ this.a;
+ var es = 1.0 - Math.pow(temp,2);
+ var e = Math.sqrt(es);
+
+ this.sin_p20=Math.sin(this.lat0);
+ this.cos_p20=Math.cos(this.lat0);
+
+ this.con = 1.0 - this.es * this.sin_p20 * this.sin_p20;
+ this.com = Math.sqrt(1.0 - es);
+ this.bl = Math.sqrt(1.0 + this.es * Math.pow(this.cos_p20,4.0)/(1.0 - es));
+ this.al = this.a * this.bl * this.k0 * this.com / this.con;
+ if (Math.abs(this.lat0) < Proj4js.common.EPSLN) {
+ this.ts = 1.0;
+ this.d = 1.0;
+ this.el = 1.0;
+ } else {
+ this.ts = Proj4js.common.tsfnz(this.e,this.lat0,this.sin_p20);
+ this.con = Math.sqrt(this.con);
+ this.d = this.bl * this.com / (this.cos_p20 * this.con);
+ if ((this.d * this.d - 1.0) > 0.0) {
+ if (this.lat0 >= 0.0) {
+ this.f = this.d + Math.sqrt(this.d * this.d - 1.0);
+ } else {
+ this.f = this.d - Math.sqrt(this.d * this.d - 1.0);
+ }
+ } else {
+ this.f = this.d;
+ }
+ this.el = this.f * Math.pow(this.ts,this.bl);
+ }
+
+ //this.longc=52.60353916666667;
+
+ if (this.mode != 0) {
+ this.g = .5 * (this.f - 1.0/this.f);
+ this.gama = Proj4js.common.asinz(Math.sin(this.alpha) / this.d);
+ this.longc= this.longc - Proj4js.common.asinz(this.g * Math.tan(this.gama))/this.bl;
+
+ /* Report parameters common to format B
+ -------------------------------------*/
+ //genrpt(azimuth * R2D,"Azimuth of Central Line: ");
+ //cenlon(lon_origin);
+ // cenlat(lat_origin);
+
+ this.con = Math.abs(this.lat0);
+ if ((this.con > Proj4js.common.EPSLN) && (Math.abs(this.con - Proj4js.common.HALF_PI) > Proj4js.common.EPSLN)) {
+ this.singam=Math.sin(this.gama);
+ this.cosgam=Math.cos(this.gama);
+
+ this.sinaz=Math.sin(this.alpha);
+ this.cosaz=Math.cos(this.alpha);
+
+ if (this.lat0>= 0) {
+ this.u = (this.al / this.bl) * Math.atan(Math.sqrt(this.d*this.d - 1.0)/this.cosaz);
+ } else {
+ this.u = -(this.al / this.bl) *Math.atan(Math.sqrt(this.d*this.d - 1.0)/this.cosaz);
+ }
+ } else {
+ Proj4js.reportError("omerc:Init:DataError");
+ }
+ } else {
+ this.sinphi =Math. sin(this.at1);
+ this.ts1 = Proj4js.common.tsfnz(this.e,this.lat1,this.sinphi);
+ this.sinphi = Math.sin(this.lat2);
+ this.ts2 = Proj4js.common.tsfnz(this.e,this.lat2,this.sinphi);
+ this.h = Math.pow(this.ts1,this.bl);
+ this.l = Math.pow(this.ts2,this.bl);
+ this.f = this.el/this.h;
+ this.g = .5 * (this.f - 1.0/this.f);
+ this.j = (this.el * this.el - this.l * this.h)/(this.el * this.el + this.l * this.h);
+ this.p = (this.l - this.h) / (this.l + this.h);
+ this.dlon = this.lon1 - this.lon2;
+ if (this.dlon < -Proj4js.common.PI) this.lon2 = this.lon2 - 2.0 * Proj4js.common.PI;
+ if (this.dlon > Proj4js.common.PI) this.lon2 = this.lon2 + 2.0 * Proj4js.common.PI;
+ this.dlon = this.lon1 - this.lon2;
+ this.longc = .5 * (this.lon1 + this.lon2) -Math.atan(this.j * Math.tan(.5 * this.bl * this.dlon)/this.p)/this.bl;
+ this.dlon = Proj4js.common.adjust_lon(this.lon1 - this.longc);
+ this.gama = Math.atan(Math.sin(this.bl * this.dlon)/this.g);
+ this.alpha = Proj4js.common.asinz(this.d * Math.sin(this.gama));
+
+ /* Report parameters common to format A
+ -------------------------------------*/
+
+ if (Math.abs(this.lat1 - this.lat2) <= Proj4js.common.EPSLN) {
+ Proj4js.reportError("omercInitDataError");
+ //return(202);
+ } else {
+ this.con = Math.abs(this.lat1);
+ }
+ if ((this.con <= Proj4js.common.EPSLN) || (Math.abs(this.con - Proj4js.common.HALF_PI) <= Proj4js.common.EPSLN)) {
+ Proj4js.reportError("omercInitDataError");
+ //return(202);
+ } else {
+ if (Math.abs(Math.abs(this.lat0) - Proj4js.common.HALF_PI) <= Proj4js.common.EPSLN) {
+ Proj4js.reportError("omercInitDataError");
+ //return(202);
+ }
+ }
+
+ this.singam=Math.sin(this.gam);
+ this.cosgam=Math.cos(this.gam);
+
+ this.sinaz=Math.sin(this.alpha);
+ this.cosaz=Math.cos(this.alpha);
+
+
+ if (this.lat0 >= 0) {
+ this.u = (this.al/this.bl) * Math.atan(Math.sqrt(this.d * this.d - 1.0)/this.cosaz);
+ } else {
+ this.u = -(this.al/this.bl) * Math.atan(Math.sqrt(this.d * this.d - 1.0)/this.cosaz);
+ }
+ }
+ },
+
+
+ /* Oblique Mercator forward equations--mapping lat,long to x,y
+ ----------------------------------------------------------*/
+ forward: function(p) {
+ var theta; /* angle */
+ var sin_phi, cos_phi;/* sin and cos value */
+ var b; /* temporary values */
+ var c, t, tq; /* temporary values */
+ var con, n, ml; /* cone constant, small m */
+ var q,us,vl;
+ var ul,vs;
+ var s;
+ var dlon;
+ var ts1;
+
+ var lon=p.x;
+ var lat=p.y;
+ /* Forward equations
+ -----------------*/
+ sin_phi = Math.sin(lat);
+ dlon = Proj4js.common.adjust_lon(lon - this.longc);
+ vl = Math.sin(this.bl * dlon);
+ if (Math.abs(Math.abs(lat) - Proj4js.common.HALF_PI) > Proj4js.common.EPSLN) {
+ ts1 = Proj4js.common.tsfnz(this.e,lat,sin_phi);
+ q = this.el / (Math.pow(ts1,this.bl));
+ s = .5 * (q - 1.0 / q);
+ t = .5 * (q + 1.0/ q);
+ ul = (s * this.singam - vl * this.cosgam) / t;
+ con = Math.cos(this.bl * dlon);
+ if (Math.abs(con) < .0000001) {
+ us = this.al * this.bl * dlon;
+ } else {
+ us = this.al * Math.atan((s * this.cosgam + vl * this.singam) / con)/this.bl;
+ if (con < 0) us = us + Proj4js.common.PI * this.al / this.bl;
+ }
+ } else {
+ if (lat >= 0) {
+ ul = this.singam;
+ } else {
+ ul = -this.singam;
+ }
+ us = this.al * lat / this.bl;
+ }
+ if (Math.abs(Math.abs(ul) - 1.0) <= Proj4js.common.EPSLN) {
+ //alert("Point projects into infinity","omer-for");
+ Proj4js.reportError("omercFwdInfinity");
+ //return(205);
+ }
+ vs = .5 * this.al * Math.log((1.0 - ul)/(1.0 + ul)) / this.bl;
+ us = us - this.u;
+ var x = this.x0 + vs * this.cosaz + us * this.sinaz;
+ var y = this.y0 + us * this.cosaz - vs * this.sinaz;
+
+ p.x=x;
+ p.y=y;
+ return p;
+ },
+
+ inverse: function(p) {
+ var delta_lon; /* Delta longitude (Given longitude - center */
+ var theta; /* angle */
+ var delta_theta; /* adjusted longitude */
+ var sin_phi, cos_phi;/* sin and cos value */
+ var b; /* temporary values */
+ var c, t, tq; /* temporary values */
+ var con, n, ml; /* cone constant, small m */
+ var vs,us,q,s,ts1;
+ var vl,ul,bs;
+ var lon, lat;
+ var flag;
+
+ /* Inverse equations
+ -----------------*/
+ p.x -= this.x0;
+ p.y -= this.y0;
+ flag = 0;
+ vs = p.x * this.cosaz - p.y * this.sinaz;
+ us = p.y * this.cosaz + p.x * this.sinaz;
+ us = us + this.u;
+ q = Math.exp(-this.bl * vs / this.al);
+ s = .5 * (q - 1.0/q);
+ t = .5 * (q + 1.0/q);
+ vl = Math.sin(this.bl * us / this.al);
+ ul = (vl * this.cosgam + s * this.singam)/t;
+ if (Math.abs(Math.abs(ul) - 1.0) <= Proj4js.common.EPSLN)
+ {
+ lon = this.longc;
+ if (ul >= 0.0) {
+ lat = Proj4js.common.HALF_PI;
+ } else {
+ lat = -Proj4js.common.HALF_PI;
+ }
+ } else {
+ con = 1.0 / this.bl;
+ ts1 =Math.pow((this.el / Math.sqrt((1.0 + ul) / (1.0 - ul))),con);
+ lat = Proj4js.common.phi2z(this.e,ts1);
+ //if (flag != 0)
+ //return(flag);
+ //~ con = Math.cos(this.bl * us /al);
+ theta = this.longc - Math.atan2((s * this.cosgam - vl * this.singam) , con)/this.bl;
+ lon = Proj4js.common.adjust_lon(theta);
+ }
+ p.x=lon;
+ p.y=lat;
+ return p;
+ }
+};
+/* ======================================================================
+ projCode/lcc.js
+ ====================================================================== */
+
+/*******************************************************************************
+NAME LAMBERT CONFORMAL CONIC
+
+PURPOSE: Transforms input longitude and latitude to Easting and
+ Northing for the Lambert Conformal Conic projection. The
+ longitude and latitude must be in radians. The Easting
+ and Northing values will be returned in meters.
+
+
+ALGORITHM REFERENCES
+
+1. Snyder, John P., "Map Projections--A Working Manual", U.S. Geological
+ Survey Professional Paper 1395 (Supersedes USGS Bulletin 1532), United
+ State Government Printing Office, Washington D.C., 1987.
+
+2. Snyder, John P. and Voxland, Philip M., "An Album of Map Projections",
+ U.S. Geological Survey Professional Paper 1453 , United State Government
+*******************************************************************************/
+
+
+//<2104> +proj=lcc +lat_1=10.16666666666667 +lat_0=10.16666666666667 +lon_0=-71.60561777777777 +k_0=1 +x0=-17044 +x0=-23139.97 +ellps=intl +units=m +no_defs no_defs
+
+// Initialize the Lambert Conformal conic projection
+// -----------------------------------------------------------------
+
+//Proj4js.Proj.lcc = Class.create();
+Proj4js.Proj.lcc = {
+ init : function() {
+
+ // array of: r_maj,r_min,lat1,lat2,c_lon,c_lat,false_east,false_north
+ //double c_lat; /* center latitude */
+ //double c_lon; /* center longitude */
+ //double lat1; /* first standard parallel */
+ //double lat2; /* second standard parallel */
+ //double r_maj; /* major axis */
+ //double r_min; /* minor axis */
+ //double false_east; /* x offset in meters */
+ //double false_north; /* y offset in meters */
+
+ if (!this.lat2){this.lat2=this.lat0;}//if lat2 is not defined
+ if (!this.k0) this.k0 = 1.0;
+
+ // Standard Parallels cannot be equal and on opposite sides of the equator
+ if (Math.abs(this.lat1+this.lat2) < Proj4js.common.EPSLN) {
+ Proj4js.reportError("lcc:init: Equal Latitudes");
+ return;
+ }
+
+ var temp = this.b / this.a;
+ this.e = Math.sqrt(1.0 - temp*temp);
+
+ var sin1 = Math.sin(this.lat1);
+ var cos1 = Math.cos(this.lat1);
+ var ms1 = Proj4js.common.msfnz(this.e, sin1, cos1);
+ var ts1 = Proj4js.common.tsfnz(this.e, this.lat1, sin1);
+
+ var sin2 = Math.sin(this.lat2);
+ var cos2 = Math.cos(this.lat2);
+ var ms2 = Proj4js.common.msfnz(this.e, sin2, cos2);
+ var ts2 = Proj4js.common.tsfnz(this.e, this.lat2, sin2);
+
+ var ts0 = Proj4js.common.tsfnz(this.e, this.lat0, Math.sin(this.lat0));
+
+ if (Math.abs(this.lat1 - this.lat2) > Proj4js.common.EPSLN) {
+ this.ns = Math.log(ms1/ms2)/Math.log(ts1/ts2);
+ } else {
+ this.ns = sin1;
+ }
+ this.f0 = ms1 / (this.ns * Math.pow(ts1, this.ns));
+ this.rh = this.a * this.f0 * Math.pow(ts0, this.ns);
+ if (!this.title) this.title = "Lambert Conformal Conic";
+ },
+
+
+ // Lambert Conformal conic forward equations--mapping lat,long to x,y
+ // -----------------------------------------------------------------
+ forward : function(p) {
+
+ var lon = p.x;
+ var lat = p.y;
+
+ // convert to radians
+ if ( lat <= 90.0 && lat >= -90.0 && lon <= 180.0 && lon >= -180.0) {
+ //lon = lon * Proj4js.common.D2R;
+ //lat = lat * Proj4js.common.D2R;
+ } else {
+ Proj4js.reportError("lcc:forward: llInputOutOfRange: "+ lon +" : " + lat);
+ return null;
+ }
+
+ var con = Math.abs( Math.abs(lat) - Proj4js.common.HALF_PI);
+ var ts, rh1;
+ if (con > Proj4js.common.EPSLN) {
+ ts = Proj4js.common.tsfnz(this.e, lat, Math.sin(lat) );
+ rh1 = this.a * this.f0 * Math.pow(ts, this.ns);
+ } else {
+ con = lat * this.ns;
+ if (con <= 0) {
+ Proj4js.reportError("lcc:forward: No Projection");
+ return null;
+ }
+ rh1 = 0;
+ }
+ var theta = this.ns * Proj4js.common.adjust_lon(lon - this.long0);
+ p.x = this.k0 * (rh1 * Math.sin(theta)) + this.x0;
+ p.y = this.k0 * (this.rh - rh1 * Math.cos(theta)) + this.y0;
+
+ return p;
+ },
+
+ // Lambert Conformal Conic inverse equations--mapping x,y to lat/long
+ // -----------------------------------------------------------------
+ inverse : function(p) {
+
+ var rh1, con, ts;
+ var lat, lon;
+ var x = (p.x - this.x0)/this.k0;
+ var y = (this.rh - (p.y - this.y0)/this.k0);
+ if (this.ns > 0) {
+ rh1 = Math.sqrt (x * x + y * y);
+ con = 1.0;
+ } else {
+ rh1 = -Math.sqrt (x * x + y * y);
+ con = -1.0;
+ }
+ var theta = 0.0;
+ if (rh1 != 0) {
+ theta = Math.atan2((con * x),(con * y));
+ }
+ if ((rh1 != 0) || (this.ns > 0.0)) {
+ con = 1.0/this.ns;
+ ts = Math.pow((rh1/(this.a * this.f0)), con);
+ lat = Proj4js.common.phi2z(this.e, ts);
+ if (lat == -9999) return null;
+ } else {
+ lat = -Proj4js.common.HALF_PI;
+ }
+ lon = Proj4js.common.adjust_lon(theta/this.ns + this.long0);
+
+ p.x = lon;
+ p.y = lat;
+ return p;
+ }
+};
+
+
+
+
+/* ======================================================================
+ projCode/laea.js
+ ====================================================================== */
+
+/*******************************************************************************
+NAME LAMBERT AZIMUTHAL EQUAL-AREA
+
+PURPOSE: Transforms input longitude and latitude to Easting and
+ Northing for the Lambert Azimuthal Equal-Area projection. The
+ longitude and latitude must be in radians. The Easting
+ and Northing values will be returned in meters.
+
+PROGRAMMER DATE
+---------- ----
+D. Steinwand, EROS March, 1991
+
+This function was adapted from the Lambert Azimuthal Equal Area projection
+code (FORTRAN) in the General Cartographic Transformation Package software
+which is available from the U.S. Geological Survey National Mapping Division.
+
+ALGORITHM REFERENCES
+
+1. "New Equal-Area Map Projections for Noncircular Regions", John P. Snyder,
+ The American Cartographer, Vol 15, No. 4, October 1988, pp. 341-355.
+
+2. Snyder, John P., "Map Projections--A Working Manual", U.S. Geological
+ Survey Professional Paper 1395 (Supersedes USGS Bulletin 1532), United
+ State Government Printing Office, Washington D.C., 1987.
+
+3. "Software Documentation for GCTP General Cartographic Transformation
+ Package", U.S. Geological Survey National Mapping Division, May 1982.
+*******************************************************************************/
+
+Proj4js.Proj.laea = {
+ S_POLE: 1,
+ N_POLE: 2,
+ EQUIT: 3,
+ OBLIQ: 4,
+
+
+/* Initialize the Lambert Azimuthal Equal Area projection
+ ------------------------------------------------------*/
+ init: function() {
+ var t = Math.abs(this.lat0);
+ if (Math.abs(t - Proj4js.common.HALF_PI) < Proj4js.common.EPSLN) {
+ this.mode = this.lat0 < 0. ? this.S_POLE : this.N_POLE;
+ } else if (Math.abs(t) < Proj4js.common.EPSLN) {
+ this.mode = this.EQUIT;
+ } else {
+ this.mode = this.OBLIQ;
+ }
+ if (this.es > 0) {
+ var sinphi;
+
+ this.qp = Proj4js.common.qsfnz(this.e, 1.0);
+ this.mmf = .5 / (1. - this.es);
+ this.apa = this.authset(this.es);
+ switch (this.mode) {
+ case this.N_POLE:
+ case this.S_POLE:
+ this.dd = 1.;
+ break;
+ case this.EQUIT:
+ this.rq = Math.sqrt(.5 * this.qp);
+ this.dd = 1. / this.rq;
+ this.xmf = 1.;
+ this.ymf = .5 * this.qp;
+ break;
+ case this.OBLIQ:
+ this.rq = Math.sqrt(.5 * this.qp);
+ sinphi = Math.sin(this.lat0);
+ this.sinb1 = Proj4js.common.qsfnz(this.e, sinphi) / this.qp;
+ this.cosb1 = Math.sqrt(1. - this.sinb1 * this.sinb1);
+ this.dd = Math.cos(this.lat0) / (Math.sqrt(1. - this.es * sinphi * sinphi) * this.rq * this.cosb1);
+ this.ymf = (this.xmf = this.rq) / this.dd;
+ this.xmf *= this.dd;
+ break;
+ }
+ } else {
+ if (this.mode == this.OBLIQ) {
+ this.sinph0 = Math.sin(this.lat0);
+ this.cosph0 = Math.cos(this.lat0);
+ }
+ }
+ },
+
+/* Lambert Azimuthal Equal Area forward equations--mapping lat,long to x,y
+ -----------------------------------------------------------------------*/
+ forward: function(p) {
+
+ /* Forward equations
+ -----------------*/
+ var x,y;
+ var lam=p.x;
+ var phi=p.y;
+ lam = Proj4js.common.adjust_lon(lam - this.long0);
+
+ if (this.sphere) {
+ var coslam, cosphi, sinphi;
+
+ sinphi = Math.sin(phi);
+ cosphi = Math.cos(phi);
+ coslam = Math.cos(lam);
+ switch (this.mode) {
+ case this.OBLIQ:
+ case this.EQUIT:
+ y = (this.mode == this.EQUIT) ? 1. + cosphi * coslam : 1. + this.sinph0 * sinphi + this.cosph0 * cosphi * coslam;
+ if (y <= Proj4js.common.EPSLN) {
+ Proj4js.reportError("laea:fwd:y less than eps");
+ return null;
+ }
+ y = Math.sqrt(2. / y);
+ x = y * cosphi * Math.sin(lam);
+ y *= (this.mode == this.EQUIT) ? sinphi : this.cosph0 * sinphi - this.sinph0 * cosphi * coslam;
+ break;
+ case this.N_POLE:
+ coslam = -coslam;
+ case this.S_POLE:
+ if (Math.abs(phi + this.phi0) < Proj4js.common.EPSLN) {
+ Proj4js.reportError("laea:fwd:phi < eps");
+ return null;
+ }
+ y = Proj4js.common.FORTPI - phi * .5;
+ y = 2. * ((this.mode == this.S_POLE) ? Math.cos(y) : Math.sin(y));
+ x = y * Math.sin(lam);
+ y *= coslam;
+ break;
+ }
+ } else {
+ var coslam, sinlam, sinphi, q, sinb=0.0, cosb=0.0, b=0.0;
+
+ coslam = Math.cos(lam);
+ sinlam = Math.sin(lam);
+ sinphi = Math.sin(phi);
+ q = Proj4js.common.qsfnz(this.e, sinphi);
+ if (this.mode == this.OBLIQ || this.mode == this.EQUIT) {
+ sinb = q / this.qp;
+ cosb = Math.sqrt(1. - sinb * sinb);
+ }
+ switch (this.mode) {
+ case this.OBLIQ:
+ b = 1. + this.sinb1 * sinb + this.cosb1 * cosb * coslam;
+ break;
+ case this.EQUIT:
+ b = 1. + cosb * coslam;
+ break;
+ case this.N_POLE:
+ b = Proj4js.common.HALF_PI + phi;
+ q = this.qp - q;
+ break;
+ case this.S_POLE:
+ b = phi - Proj4js.common.HALF_PI;
+ q = this.qp + q;
+ break;
+ }
+ if (Math.abs(b) < Proj4js.common.EPSLN) {
+ Proj4js.reportError("laea:fwd:b < eps");
+ return null;
+ }
+ switch (this.mode) {
+ case this.OBLIQ:
+ case this.EQUIT:
+ b = Math.sqrt(2. / b);
+ if (this.mode == this.OBLIQ) {
+ y = this.ymf * b * (this.cosb1 * sinb - this.sinb1 * cosb * coslam);
+ } else {
+ y = (b = Math.sqrt(2. / (1. + cosb * coslam))) * sinb * this.ymf;
+ }
+ x = this.xmf * b * cosb * sinlam;
+ break;
+ case this.N_POLE:
+ case this.S_POLE:
+ if (q >= 0.) {
+ x = (b = Math.sqrt(q)) * sinlam;
+ y = coslam * ((this.mode == this.S_POLE) ? b : -b);
+ } else {
+ x = y = 0.;
+ }
+ break;
+ }
+ }
+
+ //v 1.0
+ /*
+ var sin_lat=Math.sin(lat);
+ var cos_lat=Math.cos(lat);
+
+ var sin_delta_lon=Math.sin(delta_lon);
+ var cos_delta_lon=Math.cos(delta_lon);
+
+ var g =this.sin_lat_o * sin_lat +this.cos_lat_o * cos_lat * cos_delta_lon;
+ if (g == -1.0) {
+ Proj4js.reportError("laea:fwd:Point projects to a circle of radius "+ 2.0 * R);
+ return null;
+ }
+ var ksp = this.a * Math.sqrt(2.0 / (1.0 + g));
+ var x = ksp * cos_lat * sin_delta_lon + this.x0;
+ var y = ksp * (this.cos_lat_o * sin_lat - this.sin_lat_o * cos_lat * cos_delta_lon) + this.y0;
+ */
+ p.x = this.a*x + this.x0;
+ p.y = this.a*y + this.y0;
+ return p;
+ },//lamazFwd()
+
+/* Inverse equations
+ -----------------*/
+ inverse: function(p) {
+ p.x -= this.x0;
+ p.y -= this.y0;
+ var x = p.x/this.a;
+ var y = p.y/this.a;
+ var lam, phi;
+
+ if (this.sphere) {
+ var cosz=0.0, rh, sinz=0.0;
+
+ rh = Math.sqrt(x*x + y*y);
+ phi = rh * .5;
+ if (phi > 1.) {
+ Proj4js.reportError("laea:Inv:DataError");
+ return null;
+ }
+ phi = 2. * Math.asin(phi);
+ if (this.mode == this.OBLIQ || this.mode == this.EQUIT) {
+ sinz = Math.sin(phi);
+ cosz = Math.cos(phi);
+ }
+ switch (this.mode) {
+ case this.EQUIT:
+ phi = (Math.abs(rh) <= Proj4js.common.EPSLN) ? 0. : Math.asin(y * sinz / rh);
+ x *= sinz;
+ y = cosz * rh;
+ break;
+ case this.OBLIQ:
+ phi = (Math.abs(rh) <= Proj4js.common.EPSLN) ? this.phi0 : Math.asin(cosz * this.sinph0 + y * sinz * this.cosph0 / rh);
+ x *= sinz * this.cosph0;
+ y = (cosz - Math.sin(phi) * this.sinph0) * rh;
+ break;
+ case this.N_POLE:
+ y = -y;
+ phi = Proj4js.common.HALF_PI - phi;
+ break;
+ case this.S_POLE:
+ phi -= Proj4js.common.HALF_PI;
+ break;
+ }
+ lam = (y == 0. && (this.mode == this.EQUIT || this.mode == this.OBLIQ)) ? 0. : Math.atan2(x, y);
+ } else {
+ var cCe, sCe, q, rho, ab=0.0;
+
+ switch (this.mode) {
+ case this.EQUIT:
+ case this.OBLIQ:
+ x /= this.dd;
+ y *= this.dd;
+ rho = Math.sqrt(x*x + y*y);
+ if (rho < Proj4js.common.EPSLN) {
+ p.x = 0.;
+ p.y = this.phi0;
+ return p;
+ }
+ sCe = 2. * Math.asin(.5 * rho / this.rq);
+ cCe = Math.cos(sCe);
+ x *= (sCe = Math.sin(sCe));
+ if (this.mode == this.OBLIQ) {
+ ab = cCe * this.sinb1 + y * sCe * this.cosb1 / rho
+ q = this.qp * ab;
+ y = rho * this.cosb1 * cCe - y * this.sinb1 * sCe;
+ } else {
+ ab = y * sCe / rho;
+ q = this.qp * ab;
+ y = rho * cCe;
+ }
+ break;
+ case this.N_POLE:
+ y = -y;
+ case this.S_POLE:
+ q = (x * x + y * y);
+ if (!q ) {
+ p.x = 0.;
+ p.y = this.phi0;
+ return p;
+ }
+ /*
+ q = this.qp - q;
+ */
+ ab = 1. - q / this.qp;
+ if (this.mode == this.S_POLE) {
+ ab = - ab;
+ }
+ break;
+ }
+ lam = Math.atan2(x, y);
+ phi = this.authlat(Math.asin(ab), this.apa);
+ }
+
+ /*
+ var Rh = Math.Math.sqrt(p.x *p.x +p.y * p.y);
+ var temp = Rh / (2.0 * this.a);
+
+ if (temp > 1) {
+ Proj4js.reportError("laea:Inv:DataError");
+ return null;
+ }
+
+ var z = 2.0 * Proj4js.common.asinz(temp);
+ var sin_z=Math.sin(z);
+ var cos_z=Math.cos(z);
+
+ var lon =this.long0;
+ if (Math.abs(Rh) > Proj4js.common.EPSLN) {
+ var lat = Proj4js.common.asinz(this.sin_lat_o * cos_z +this. cos_lat_o * sin_z *p.y / Rh);
+ var temp =Math.abs(this.lat0) - Proj4js.common.HALF_PI;
+ if (Math.abs(temp) > Proj4js.common.EPSLN) {
+ temp = cos_z -this.sin_lat_o * Math.sin(lat);
+ if(temp!=0.0) lon=Proj4js.common.adjust_lon(this.long0+Math.atan2(p.x*sin_z*this.cos_lat_o,temp*Rh));
+ } else if (this.lat0 < 0.0) {
+ lon = Proj4js.common.adjust_lon(this.long0 - Math.atan2(-p.x,p.y));
+ } else {
+ lon = Proj4js.common.adjust_lon(this.long0 + Math.atan2(p.x, -p.y));
+ }
+ } else {
+ lat = this.lat0;
+ }
+ */
+ //return(OK);
+ p.x = Proj4js.common.adjust_lon(this.long0+lam);
+ p.y = phi;
+ return p;
+ },//lamazInv()
+
+/* determine latitude from authalic latitude */
+ P00: .33333333333333333333,
+ P01: .17222222222222222222,
+ P02: .10257936507936507936,
+ P10: .06388888888888888888,
+ P11: .06640211640211640211,
+ P20: .01641501294219154443,
+
+ authset: function(es) {
+ var t;
+ var APA = new Array();
+ APA[0] = es * this.P00;
+ t = es * es;
+ APA[0] += t * this.P01;
+ APA[1] = t * this.P10;
+ t *= es;
+ APA[0] += t * this.P02;
+ APA[1] += t * this.P11;
+ APA[2] = t * this.P20;
+ return APA;
+ },
+
+ authlat: function(beta, APA) {
+ var t = beta+beta;
+ return(beta + APA[0] * Math.sin(t) + APA[1] * Math.sin(t+t) + APA[2] * Math.sin(t+t+t));
+ }
+
+};
+
+
+
+/* ======================================================================
+ projCode/aeqd.js
+ ====================================================================== */
+
+Proj4js.Proj.aeqd = {
+
+ init : function() {
+ this.sin_p12=Math.sin(this.lat0);
+ this.cos_p12=Math.cos(this.lat0);
+ },
+
+ forward: function(p) {
+ var lon=p.x;
+ var lat=p.y;
+ var ksp;
+
+ var sinphi=Math.sin(p.y);
+ var cosphi=Math.cos(p.y);
+ var dlon = Proj4js.common.adjust_lon(lon - this.long0);
+ var coslon = Math.cos(dlon);
+ var g = this.sin_p12 * sinphi + this.cos_p12 * cosphi * coslon;
+ if (Math.abs(Math.abs(g) - 1.0) < Proj4js.common.EPSLN) {
+ ksp = 1.0;
+ if (g < 0.0) {
+ Proj4js.reportError("aeqd:Fwd:PointError");
+ return;
+ }
+ } else {
+ var z = Math.acos(g);
+ ksp = z/Math.sin(z);
+ }
+ p.x = this.x0 + this.a * ksp * cosphi * Math.sin(dlon);
+ p.y = this.y0 + this.a * ksp * (this.cos_p12 * sinphi - this.sin_p12 * cosphi * coslon);
+ return p;
+ },
+
+ inverse: function(p){
+ p.x -= this.x0;
+ p.y -= this.y0;
+
+ var rh = Math.sqrt(p.x * p.x + p.y *p.y);
+ if (rh > (2.0 * Proj4js.common.HALF_PI * this.a)) {
+ Proj4js.reportError("aeqdInvDataError");
+ return;
+ }
+ var z = rh / this.a;
+
+ var sinz=Math.sin(z);
+ var cosz=Math.cos(z);
+
+ var lon = this.long0;
+ var lat;
+ if (Math.abs(rh) <= Proj4js.common.EPSLN) {
+ lat = this.lat0;
+ } else {
+ lat = Proj4js.common.asinz(cosz * this.sin_p12 + (p.y * sinz * this.cos_p12) / rh);
+ var con = Math.abs(this.lat0) - Proj4js.common.HALF_PI;
+ if (Math.abs(con) <= Proj4js.common.EPSLN) {
+ if (this.lat0 >= 0.0) {
+ lon = Proj4js.common.adjust_lon(this.long0 + Math.atan2(p.x , -p.y));
+ } else {
+ lon = Proj4js.common.adjust_lon(this.long0 - Math.atan2(-p.x , p.y));
+ }
+ } else {
+ con = cosz - this.sin_p12 * Math.sin(lat);
+ if ((Math.abs(con) < Proj4js.common.EPSLN) && (Math.abs(p.x) < Proj4js.common.EPSLN)) {
+ //no-op, just keep the lon value as is
+ } else {
+ var temp = Math.atan2((p.x * sinz * this.cos_p12), (con * rh));
+ lon = Proj4js.common.adjust_lon(this.long0 + Math.atan2((p.x * sinz * this.cos_p12), (con * rh)));
+ }
+ }
+ }
+
+ p.x = lon;
+ p.y = lat;
+ return p;
+ }
+};
+/* ======================================================================
+ projCode/moll.js
+ ====================================================================== */
+
+/*******************************************************************************
+NAME MOLLWEIDE
+
+PURPOSE: Transforms input longitude and latitude to Easting and
+ Northing for the MOllweide projection. The
+ longitude and latitude must be in radians. The Easting
+ and Northing values will be returned in meters.
+
+PROGRAMMER DATE
+---------- ----
+D. Steinwand, EROS May, 1991; Updated Sept, 1992; Updated Feb, 1993
+S. Nelson, EDC Jun, 2993; Made corrections in precision and
+ number of iterations.
+
+ALGORITHM REFERENCES
+
+1. Snyder, John P. and Voxland, Philip M., "An Album of Map Projections",
+ U.S. Geological Survey Professional Paper 1453 , United State Government
+ Printing Office, Washington D.C., 1989.
+
+2. Snyder, John P., "Map Projections--A Working Manual", U.S. Geological
+ Survey Professional Paper 1395 (Supersedes USGS Bulletin 1532), United
+ State Government Printing Office, Washington D.C., 1987.
+*******************************************************************************/
+
+Proj4js.Proj.moll = {
+
+ /* Initialize the Mollweide projection
+ ------------------------------------*/
+ init: function(){
+ //no-op
+ },
+
+ /* Mollweide forward equations--mapping lat,long to x,y
+ ----------------------------------------------------*/
+ forward: function(p) {
+
+ /* Forward equations
+ -----------------*/
+ var lon=p.x;
+ var lat=p.y;
+
+ var delta_lon = Proj4js.common.adjust_lon(lon - this.long0);
+ var theta = lat;
+ var con = Proj4js.common.PI * Math.sin(lat);
+
+ /* Iterate using the Newton-Raphson method to find theta
+ -----------------------------------------------------*/
+ for (var i=0;true;i++) {
+ var delta_theta = -(theta + Math.sin(theta) - con)/ (1.0 + Math.cos(theta));
+ theta += delta_theta;
+ if (Math.abs(delta_theta) < Proj4js.common.EPSLN) break;
+ if (i >= 50) {
+ Proj4js.reportError("moll:Fwd:IterationError");
+ //return(241);
+ }
+ }
+ theta /= 2.0;
+
+ /* If the latitude is 90 deg, force the x coordinate to be "0 + false easting"
+ this is done here because of precision problems with "cos(theta)"
+ --------------------------------------------------------------------------*/
+ if (Proj4js.common.PI/2 - Math.abs(lat) < Proj4js.common.EPSLN) delta_lon =0;
+ var x = 0.900316316158 * this.a * delta_lon * Math.cos(theta) + this.x0;
+ var y = 1.4142135623731 * this.a * Math.sin(theta) + this.y0;
+
+ p.x=x;
+ p.y=y;
+ return p;
+ },
+
+ inverse: function(p){
+ var theta;
+ var arg;
+
+ /* Inverse equations
+ -----------------*/
+ p.x-= this.x0;
+ //~ p.y -= this.y0;
+ var arg = p.y / (1.4142135623731 * this.a);
+
+ /* Because of division by zero problems, 'arg' can not be 1.0. Therefore
+ a number very close to one is used instead.
+ -------------------------------------------------------------------*/
+ if(Math.abs(arg) > 0.999999999999) arg=0.999999999999;
+ var theta =Math.asin(arg);
+ var lon = Proj4js.common.adjust_lon(this.long0 + (p.x / (0.900316316158 * this.a * Math.cos(theta))));
+ if(lon < (-Proj4js.common.PI)) lon= -Proj4js.common.PI;
+ if(lon > Proj4js.common.PI) lon= Proj4js.common.PI;
+ arg = (2.0 * theta + Math.sin(2.0 * theta)) / Proj4js.common.PI;
+ if(Math.abs(arg) > 1.0)arg=1.0;
+ var lat = Math.asin(arg);
+ //return(OK);
+
+ p.x=lon;
+ p.y=lat;
+ return p;
+ }
+};
+
diff --git a/ajax/libs/proj4js/1.1.0/proj4js-compressed.js b/ajax/libs/proj4js/1.1.0/proj4js-compressed.js
new file mode 100755
index 000000000..d1f9c3f0a
--- /dev/null
+++ b/ajax/libs/proj4js/1.1.0/proj4js-compressed.js
@@ -0,0 +1,266 @@
+/*
+ proj4js.js -- Javascript reprojection library.
+
+ Authors: Mike Adair madairATdmsolutions.ca
+ Richard Greenwood richATgreenwoodmap.com
+ Didier Richard didier.richardATign.fr
+ Stephen Irons stephen.ironsATclear.net.nz
+ Olivier Terral oterralATgmail.com
+
+ License:
+ Copyright (c) 2012, Mike Adair, Richard Greenwood, Didier Richard,
+ Stephen Irons and Olivier Terral
+
+ Permission is hereby granted, free of charge, to any person obtaining a
+ copy of this software and associated documentation files (the "Software"),
+ to deal in the Software without restriction, including without limitation
+ the rights to use, copy, modify, merge, publish, distribute, sublicense,
+ and/or sell copies of the Software, and to permit persons to whom the
+ Software is furnished to do so, subject to the following conditions:
+
+ The above copyright notice and this permission notice shall be included
+ in all copies or substantial portions of the Software.
+
+ THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS
+ OR IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,
+ FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL
+ THE AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER
+ LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING
+ FROM, OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER
+ DEALINGS IN THE SOFTWARE.
+
+ Note: This program is an almost direct port of the C library PROJ.4.
+*/
+var Proj4js={defaultDatum:'WGS84',transform:function(source,dest,point){if(!source.readyToUse){this.reportError("Proj4js initialization for:"+source.srsCode+" not yet complete");return point;}
+if(!dest.readyToUse){this.reportError("Proj4js initialization for:"+dest.srsCode+" not yet complete");return point;}
+if(source.datum&&dest.datum&&(((source.datum.datum_type==Proj4js.common.PJD_3PARAM||source.datum.datum_type==Proj4js.common.PJD_7PARAM)&&dest.datumCode!="WGS84")||((dest.datum.datum_type==Proj4js.common.PJD_3PARAM||dest.datum.datum_type==Proj4js.common.PJD_7PARAM)&&source.datumCode!="WGS84"))){var wgs84=Proj4js.WGS84;this.transform(source,wgs84,point);source=wgs84;}
+if(source.axis!="enu"){this.adjust_axis(source,false,point);}
+if(source.projName=="longlat"){point.x*=Proj4js.common.D2R;point.y*=Proj4js.common.D2R;}else{if(source.to_meter){point.x*=source.to_meter;point.y*=source.to_meter;}
+source.inverse(point);}
+if(source.from_greenwich){point.x+=source.from_greenwich;}
+point=this.datum_transform(source.datum,dest.datum,point);if(dest.from_greenwich){point.x-=dest.from_greenwich;}
+if(dest.projName=="longlat"){point.x*=Proj4js.common.R2D;point.y*=Proj4js.common.R2D;}else{dest.forward(point);if(dest.to_meter){point.x/=dest.to_meter;point.y/=dest.to_meter;}}
+if(dest.axis!="enu"){this.adjust_axis(dest,true,point);}
+return point;},datum_transform:function(source,dest,point){if(source.compare_datums(dest)){return point;}
+if(source.datum_type==Proj4js.common.PJD_NODATUM||dest.datum_type==Proj4js.common.PJD_NODATUM){return point;}
+if(source.es!=dest.es||source.a!=dest.a||source.datum_type==Proj4js.common.PJD_3PARAM||source.datum_type==Proj4js.common.PJD_7PARAM||dest.datum_type==Proj4js.common.PJD_3PARAM||dest.datum_type==Proj4js.common.PJD_7PARAM)
+{source.geodetic_to_geocentric(point);if(source.datum_type==Proj4js.common.PJD_3PARAM||source.datum_type==Proj4js.common.PJD_7PARAM){source.geocentric_to_wgs84(point);}
+if(dest.datum_type==Proj4js.common.PJD_3PARAM||dest.datum_type==Proj4js.common.PJD_7PARAM){dest.geocentric_from_wgs84(point);}
+dest.geocentric_to_geodetic(point);}
+return point;},adjust_axis:function(crs,denorm,point){var xin=point.x,yin=point.y,zin=point.z||0.0;var v,t;for(var i=0;i<3;i++){if(denorm&&i==2&&point.z===undefined){continue;}
+if(i==0){v=xin;t='x';}
+else if(i==1){v=yin;t='y';}
+else{v=zin;t='z';}
+switch(crs.axis[i]){case'e':point[t]=v;break;case'w':point[t]=-v;break;case'n':point[t]=v;break;case's':point[t]=-v;break;case'u':if(point[t]!==undefined){point.z=v;}
+break;case'd':if(point[t]!==undefined){point.z=-v;}
+break;default:alert("ERROR: unknow axis ("+crs.axis[i]+") - check definition of "+crs.projName);return null;}}
+return point;},reportError:function(msg){},extend:function(destination,source){destination=destination||{};if(source){for(var property in source){var value=source[property];if(value!==undefined){destination[property]=value;}}}
+return destination;},Class:function(){var Class=function(){this.initialize.apply(this,arguments);};var extended={};var parent;for(var i=0;i-1)&&(index+scriptNameLen==src.length)){this.libPath=src.slice(0,-scriptNameLen);break;}}}
+return this.libPath||"";},loadScript:function(url,onload,onfail,loadCheck){var script=document.createElement('script');script.defer=false;script.type="text/javascript";script.id=url;script.src=url;script.onload=onload;script.onerror=onfail;script.loadCheck=loadCheck;if(/MSIE/.test(navigator.userAgent)){script.onreadystatechange=this.checkReadyState;}
+document.getElementsByTagName('head')[0].appendChild(script);},checkReadyState:function(){if(this.readyState=='loaded'){if(!this.loadCheck()){this.onerror();}else{this.onload();}}}};Proj4js.Proj=Proj4js.Class({readyToUse:false,title:null,projName:null,units:null,datum:null,x0:0,y0:0,localCS:false,queue:null,initialize:function(srsCode,callback){this.srsCodeInput=srsCode;this.queue=[];if(callback){this.queue.push(callback);}
+if((srsCode.indexOf('GEOGCS')>=0)||(srsCode.indexOf('GEOCCS')>=0)||(srsCode.indexOf('PROJCS')>=0)||(srsCode.indexOf('LOCAL_CS')>=0)){this.parseWKT(srsCode);this.deriveConstants();this.loadProjCode(this.projName);return;}
+if(srsCode.indexOf('urn:')==0){var urn=srsCode.split(':');if((urn[1]=='ogc'||urn[1]=='x-ogc')&&(urn[2]=='def')&&(urn[3]=='crs')){srsCode=urn[4]+':'+urn[urn.length-1];}}else if(srsCode.indexOf('http://')==0){var url=srsCode.split('#');if(url[0].match(/epsg.org/)){srsCode='EPSG:'+url[1];}else if(url[0].match(/RIG.xml/)){srsCode='IGNF:'+url[1];}}
+this.srsCode=srsCode.toUpperCase();if(this.srsCode.indexOf("EPSG")==0){this.srsCode=this.srsCode;this.srsAuth='epsg';this.srsProjNumber=this.srsCode.substring(5);}else if(this.srsCode.indexOf("IGNF")==0){this.srsCode=this.srsCode;this.srsAuth='IGNF';this.srsProjNumber=this.srsCode.substring(5);}else if(this.srsCode.indexOf("CRS")==0){this.srsCode=this.srsCode;this.srsAuth='CRS';this.srsProjNumber=this.srsCode.substring(4);}else{this.srsAuth='';this.srsProjNumber=this.srsCode;}
+this.loadProjDefinition();},loadProjDefinition:function(){if(Proj4js.defs[this.srsCode]){this.defsLoaded();return;}
+var url=Proj4js.getScriptLocation()+'defs/'+this.srsAuth.toUpperCase()+this.srsProjNumber+'.js';Proj4js.loadScript(url,Proj4js.bind(this.defsLoaded,this),Proj4js.bind(this.loadFromService,this),Proj4js.bind(this.checkDefsLoaded,this));},loadFromService:function(){var url=Proj4js.defsLookupService+'/'+this.srsAuth+'/'+this.srsProjNumber+'/proj4js/';Proj4js.loadScript(url,Proj4js.bind(this.defsLoaded,this),Proj4js.bind(this.defsFailed,this),Proj4js.bind(this.checkDefsLoaded,this));},defsLoaded:function(){this.parseDefs();this.loadProjCode(this.projName);},checkDefsLoaded:function(){if(Proj4js.defs[this.srsCode]){return true;}else{return false;}},defsFailed:function(){Proj4js.reportError('failed to load projection definition for: '+this.srsCode);Proj4js.defs[this.srsCode]=Proj4js.defs['WGS84'];this.defsLoaded();},loadProjCode:function(projName){if(Proj4js.Proj[projName]){this.initTransforms();return;}
+var url=Proj4js.getScriptLocation()+'projCode/'+projName+'.js';Proj4js.loadScript(url,Proj4js.bind(this.loadProjCodeSuccess,this,projName),Proj4js.bind(this.loadProjCodeFailure,this,projName),Proj4js.bind(this.checkCodeLoaded,this,projName));},loadProjCodeSuccess:function(projName){if(Proj4js.Proj[projName].dependsOn){this.loadProjCode(Proj4js.Proj[projName].dependsOn);}else{this.initTransforms();}},loadProjCodeFailure:function(projName){Proj4js.reportError("failed to find projection file for: "+projName);},checkCodeLoaded:function(projName){if(Proj4js.Proj[projName]){return true;}else{return false;}},initTransforms:function(){Proj4js.extend(this,Proj4js.Proj[this.projName]);this.init();this.readyToUse=true;if(this.queue){var item;while((item=this.queue.shift())){item.call(this,this);}}},wktRE:/^(\w+)\[(.*)\]$/,parseWKT:function(wkt){var wktMatch=wkt.match(this.wktRE);if(!wktMatch)return;var wktObject=wktMatch[1];var wktContent=wktMatch[2];var wktTemp=wktContent.split(",");var wktName;if(wktObject.toUpperCase()=="TOWGS84"){wktName=wktObject;}else{wktName=wktTemp.shift();}
+wktName=wktName.replace(/^\"/,"");wktName=wktName.replace(/\"$/,"");var wktArray=new Array();var bkCount=0;var obj="";for(var i=0;i1.0e-7){con=eccent*sinphi;return((1.0-eccent*eccent)*(sinphi/(1.0-con*con)-(.5/eccent)*Math.log((1.0-con)/(1.0+con))));}else{return(2.0*sinphi);}},asinz:function(x){if(Math.abs(x)>1.0){x=(x>1.0)?1.0:-1.0;}
+return Math.asin(x);},e0fn:function(x){return(1.0-0.25*x*(1.0+x/16.0*(3.0+1.25*x)));},e1fn:function(x){return(0.375*x*(1.0+0.25*x*(1.0+0.46875*x)));},e2fn:function(x){return(0.05859375*x*x*(1.0+0.75*x));},e3fn:function(x){return(x*x*x*(35.0/3072.0));},mlfn:function(e0,e1,e2,e3,phi){return(e0*phi-e1*Math.sin(2.0*phi)+e2*Math.sin(4.0*phi)-e3*Math.sin(6.0*phi));},srat:function(esinp,exp){return(Math.pow((1.0-esinp)/(1.0+esinp),exp));},sign:function(x){if(x<0.0)return(-1);else return(1);},adjust_lon:function(x){x=(Math.abs(x)this.HALF_PI)return+Number.NaN;if(phi==this.HALF_PI)return Number.POSITIVE_INFINITY;if(phi==-1.0*this.HALF_PI)return-1.0*Number.POSITIVE_INFINITY;var con=eccent*sinphi;return Math.log(Math.tan((this.HALF_PI+phi)/2.0))+eccent*Math.log((1.0-con)/(1.0+con))/2.0;},fL:function(x,L){return 2.0*Math.atan(x*Math.exp(L))-this.HALF_PI;},invlatiso:function(eccent,ts){var phi=this.fL(1.0,ts);var Iphi=0.0;var con=0.0;do{Iphi=phi;con=eccent*Math.sin(Iphi);phi=this.fL(Math.exp(eccent*Math.log((1.0+con)/(1.0-con))/2.0),ts)}while(Math.abs(phi-Iphi)>1.0e-12);return phi;},sinh:function(x)
+{var r=Math.exp(x);r=(r-1.0/r)/2.0;return r;},cosh:function(x)
+{var r=Math.exp(x);r=(r+1.0/r)/2.0;return r;},tanh:function(x)
+{var r=Math.exp(x);r=(r-1.0/r)/(r+1.0/r);return r;},asinh:function(x)
+{var s=(x>=0?1.0:-1.0);return s*(Math.log(Math.abs(x)+Math.sqrt(x*x+1.0)));},acosh:function(x)
+{return 2.0*Math.log(Math.sqrt((x+1.0)/2.0)+Math.sqrt((x-1.0)/2.0));},atanh:function(x)
+{return Math.log((x-1.0)/(x+1.0))/2.0;},gN:function(a,e,sinphi)
+{var temp=e*sinphi;return a/Math.sqrt(1.0-temp*temp);},pj_enfn:function(es){var en=new Array();en[0]=this.C00-es*(this.C02+es*(this.C04+es*(this.C06+es*this.C08)));en[1]=es*(this.C22-es*(this.C04+es*(this.C06+es*this.C08)));var t=es*es;en[2]=t*(this.C44-es*(this.C46+es*this.C48));t*=es;en[3]=t*(this.C66-es*this.C68);en[4]=t*es*this.C88;return en;},pj_mlfn:function(phi,sphi,cphi,en){cphi*=sphi;sphi*=sphi;return(en[0]*phi-cphi*(en[1]+sphi*(en[2]+sphi*(en[3]+sphi*en[4]))));},pj_inv_mlfn:function(arg,es,en){var k=1./(1.-es);var phi=arg;for(var i=Proj4js.common.MAX_ITER;i;--i){var s=Math.sin(phi);var t=1.-es*s*s;t=(this.pj_mlfn(phi,s,Math.cos(phi),en)-arg)*(t*Math.sqrt(t))*k;phi-=t;if(Math.abs(t)3){if(proj.datum_params[3]!=0||proj.datum_params[4]!=0||proj.datum_params[5]!=0||proj.datum_params[6]!=0){this.datum_type=Proj4js.common.PJD_7PARAM;proj.datum_params[3]*=Proj4js.common.SEC_TO_RAD;proj.datum_params[4]*=Proj4js.common.SEC_TO_RAD;proj.datum_params[5]*=Proj4js.common.SEC_TO_RAD;proj.datum_params[6]=(proj.datum_params[6]/1000000.0)+1.0;}}}
+if(proj){this.a=proj.a;this.b=proj.b;this.es=proj.es;this.ep2=proj.ep2;this.datum_params=proj.datum_params;}},compare_datums:function(dest){if(this.datum_type!=dest.datum_type){return false;}else if(this.a!=dest.a||Math.abs(this.es-dest.es)>0.000000000050){return false;}else if(this.datum_type==Proj4js.common.PJD_3PARAM){return(this.datum_params[0]==dest.datum_params[0]&&this.datum_params[1]==dest.datum_params[1]&&this.datum_params[2]==dest.datum_params[2]);}else if(this.datum_type==Proj4js.common.PJD_7PARAM){return(this.datum_params[0]==dest.datum_params[0]&&this.datum_params[1]==dest.datum_params[1]&&this.datum_params[2]==dest.datum_params[2]&&this.datum_params[3]==dest.datum_params[3]&&this.datum_params[4]==dest.datum_params[4]&&this.datum_params[5]==dest.datum_params[5]&&this.datum_params[6]==dest.datum_params[6]);}else if(this.datum_type==Proj4js.common.PJD_GRIDSHIFT||dest.datum_type==Proj4js.common.PJD_GRIDSHIFT){alert("ERROR: Grid shift transformations are not implemented.");return false}else{return true;}},geodetic_to_geocentric:function(p){var Longitude=p.x;var Latitude=p.y;var Height=p.z?p.z:0;var X;var Y;var Z;var Error_Code=0;var Rn;var Sin_Lat;var Sin2_Lat;var Cos_Lat;if(Latitude<-Proj4js.common.HALF_PI&&Latitude>-1.001*Proj4js.common.HALF_PI){Latitude=-Proj4js.common.HALF_PI;}else if(Latitude>Proj4js.common.HALF_PI&&Latitude<1.001*Proj4js.common.HALF_PI){Latitude=Proj4js.common.HALF_PI;}else if((Latitude<-Proj4js.common.HALF_PI)||(Latitude>Proj4js.common.HALF_PI)){Proj4js.reportError('geocent:lat out of range:'+Latitude);return null;}
+if(Longitude>Proj4js.common.PI)Longitude-=(2*Proj4js.common.PI);Sin_Lat=Math.sin(Latitude);Cos_Lat=Math.cos(Latitude);Sin2_Lat=Sin_Lat*Sin_Lat;Rn=this.a/(Math.sqrt(1.0e0-this.es*Sin2_Lat));X=(Rn+Height)*Cos_Lat*Math.cos(Longitude);Y=(Rn+Height)*Cos_Lat*Math.sin(Longitude);Z=((Rn*(1-this.es))+Height)*Sin_Lat;p.x=X;p.y=Y;p.z=Z;return Error_Code;},geocentric_to_geodetic:function(p){var genau=1.E-12;var genau2=(genau*genau);var maxiter=30;var P;var RR;var CT;var ST;var RX;var RK;var RN;var CPHI0;var SPHI0;var CPHI;var SPHI;var SDPHI;var At_Pole;var iter;var X=p.x;var Y=p.y;var Z=p.z?p.z:0.0;var Longitude;var Latitude;var Height;At_Pole=false;P=Math.sqrt(X*X+Y*Y);RR=Math.sqrt(X*X+Y*Y+Z*Z);if(P/this.agenau2&&iter0)
+{Longitude=Proj4js.common.HALF_PI;}
+else if(Y<0)
+{Longitude=-Proj4js.common.HALF_PI;}
+else
+{At_Pole=true;Longitude=0.0;if(Z>0.0)
+{Latitude=Proj4js.common.HALF_PI;}
+else if(Z<0.0)
+{Latitude=-Proj4js.common.HALF_PI;}
+else
+{Latitude=Proj4js.common.HALF_PI;Height=-this.b;return;}}}
+W2=X*X+Y*Y;W=Math.sqrt(W2);T0=Z*Proj4js.common.AD_C;S0=Math.sqrt(T0*T0+W2);Sin_B0=T0/S0;Cos_B0=W/S0;Sin3_B0=Sin_B0*Sin_B0*Sin_B0;T1=Z+this.b*this.ep2*Sin3_B0;Sum=W-this.a*this.es*Cos_B0*Cos_B0*Cos_B0;S1=Math.sqrt(T1*T1+Sum*Sum);Sin_p1=T1/S1;Cos_p1=Sum/S1;Rn=this.a/Math.sqrt(1.0-this.es*Sin_p1*Sin_p1);if(Cos_p1>=Proj4js.common.COS_67P5)
+{Height=W/Cos_p1-Rn;}
+else if(Cos_p1<=-Proj4js.common.COS_67P5)
+{Height=W/-Cos_p1-Rn;}
+else
+{Height=Z/Sin_p1+Rn*(this.es-1.0);}
+if(At_Pole==false)
+{Latitude=Math.atan(Sin_p1/Cos_p1);}
+p.x=Longitude;p.y=Latitude;p.z=Height;return p;},geocentric_to_wgs84:function(p){if(this.datum_type==Proj4js.common.PJD_3PARAM)
+{p.x+=this.datum_params[0];p.y+=this.datum_params[1];p.z+=this.datum_params[2];}
+else if(this.datum_type==Proj4js.common.PJD_7PARAM)
+{var Dx_BF=this.datum_params[0];var Dy_BF=this.datum_params[1];var Dz_BF=this.datum_params[2];var Rx_BF=this.datum_params[3];var Ry_BF=this.datum_params[4];var Rz_BF=this.datum_params[5];var M_BF=this.datum_params[6];var x_out=M_BF*(p.x-Rz_BF*p.y+Ry_BF*p.z)+Dx_BF;var y_out=M_BF*(Rz_BF*p.x+p.y-Rx_BF*p.z)+Dy_BF;var z_out=M_BF*(-Ry_BF*p.x+Rx_BF*p.y+p.z)+Dz_BF;p.x=x_out;p.y=y_out;p.z=z_out;}},geocentric_from_wgs84:function(p){if(this.datum_type==Proj4js.common.PJD_3PARAM)
+{p.x-=this.datum_params[0];p.y-=this.datum_params[1];p.z-=this.datum_params[2];}
+else if(this.datum_type==Proj4js.common.PJD_7PARAM)
+{var Dx_BF=this.datum_params[0];var Dy_BF=this.datum_params[1];var Dz_BF=this.datum_params[2];var Rx_BF=this.datum_params[3];var Ry_BF=this.datum_params[4];var Rz_BF=this.datum_params[5];var M_BF=this.datum_params[6];var x_tmp=(p.x-Dx_BF)/M_BF;var y_tmp=(p.y-Dy_BF)/M_BF;var z_tmp=(p.z-Dz_BF)/M_BF;p.x=x_tmp+Rz_BF*y_tmp-Ry_BF*z_tmp;p.y=-Rz_BF*x_tmp+y_tmp+Rx_BF*z_tmp;p.z=Ry_BF*x_tmp-Rx_BF*y_tmp+z_tmp;}}});Proj4js.Point=Proj4js.Class({initialize:function(x,y,z){if(typeof x=='object'){this.x=x[0];this.y=x[1];this.z=x[2]||0.0;}else if(typeof x=='string'&&typeof y=='undefined'){var coords=x.split(',');this.x=parseFloat(coords[0]);this.y=parseFloat(coords[1]);this.z=parseFloat(coords[2])||0.0;}else{this.x=x;this.y=y;this.z=z||0.0;}},clone:function(){return new Proj4js.Point(this.x,this.y,this.z);},toString:function(){return("x="+this.x+",y="+this.y);},toShortString:function(){return(this.x+", "+this.y);}});Proj4js.PrimeMeridian={"greenwich":0.0,"lisbon":-9.131906111111,"paris":2.337229166667,"bogota":-74.080916666667,"madrid":-3.687938888889,"rome":12.452333333333,"bern":7.439583333333,"jakarta":106.807719444444,"ferro":-17.666666666667,"brussels":4.367975,"stockholm":18.058277777778,"athens":23.7163375,"oslo":10.722916666667};Proj4js.Ellipsoid={"MERIT":{a:6378137.0,rf:298.257,ellipseName:"MERIT 1983"},"SGS85":{a:6378136.0,rf:298.257,ellipseName:"Soviet Geodetic System 85"},"GRS80":{a:6378137.0,rf:298.257222101,ellipseName:"GRS 1980(IUGG, 1980)"},"IAU76":{a:6378140.0,rf:298.257,ellipseName:"IAU 1976"},"airy":{a:6377563.396,b:6356256.910,ellipseName:"Airy 1830"},"APL4.":{a:6378137,rf:298.25,ellipseName:"Appl. Physics. 1965"},"NWL9D":{a:6378145.0,rf:298.25,ellipseName:"Naval Weapons Lab., 1965"},"mod_airy":{a:6377340.189,b:6356034.446,ellipseName:"Modified Airy"},"andrae":{a:6377104.43,rf:300.0,ellipseName:"Andrae 1876 (Den., Iclnd.)"},"aust_SA":{a:6378160.0,rf:298.25,ellipseName:"Australian Natl & S. Amer. 1969"},"GRS67":{a:6378160.0,rf:298.2471674270,ellipseName:"GRS 67(IUGG 1967)"},"bessel":{a:6377397.155,rf:299.1528128,ellipseName:"Bessel 1841"},"bess_nam":{a:6377483.865,rf:299.1528128,ellipseName:"Bessel 1841 (Namibia)"},"clrk66":{a:6378206.4,b:6356583.8,ellipseName:"Clarke 1866"},"clrk80":{a:6378249.145,rf:293.4663,ellipseName:"Clarke 1880 mod."},"CPM":{a:6375738.7,rf:334.29,ellipseName:"Comm. des Poids et Mesures 1799"},"delmbr":{a:6376428.0,rf:311.5,ellipseName:"Delambre 1810 (Belgium)"},"engelis":{a:6378136.05,rf:298.2566,ellipseName:"Engelis 1985"},"evrst30":{a:6377276.345,rf:300.8017,ellipseName:"Everest 1830"},"evrst48":{a:6377304.063,rf:300.8017,ellipseName:"Everest 1948"},"evrst56":{a:6377301.243,rf:300.8017,ellipseName:"Everest 1956"},"evrst69":{a:6377295.664,rf:300.8017,ellipseName:"Everest 1969"},"evrstSS":{a:6377298.556,rf:300.8017,ellipseName:"Everest (Sabah & Sarawak)"},"fschr60":{a:6378166.0,rf:298.3,ellipseName:"Fischer (Mercury Datum) 1960"},"fschr60m":{a:6378155.0,rf:298.3,ellipseName:"Fischer 1960"},"fschr68":{a:6378150.0,rf:298.3,ellipseName:"Fischer 1968"},"helmert":{a:6378200.0,rf:298.3,ellipseName:"Helmert 1906"},"hough":{a:6378270.0,rf:297.0,ellipseName:"Hough"},"intl":{a:6378388.0,rf:297.0,ellipseName:"International 1909 (Hayford)"},"kaula":{a:6378163.0,rf:298.24,ellipseName:"Kaula 1961"},"lerch":{a:6378139.0,rf:298.257,ellipseName:"Lerch 1979"},"mprts":{a:6397300.0,rf:191.0,ellipseName:"Maupertius 1738"},"new_intl":{a:6378157.5,b:6356772.2,ellipseName:"New International 1967"},"plessis":{a:6376523.0,rf:6355863.0,ellipseName:"Plessis 1817 (France)"},"krass":{a:6378245.0,rf:298.3,ellipseName:"Krassovsky, 1942"},"SEasia":{a:6378155.0,b:6356773.3205,ellipseName:"Southeast Asia"},"walbeck":{a:6376896.0,b:6355834.8467,ellipseName:"Walbeck"},"WGS60":{a:6378165.0,rf:298.3,ellipseName:"WGS 60"},"WGS66":{a:6378145.0,rf:298.25,ellipseName:"WGS 66"},"WGS72":{a:6378135.0,rf:298.26,ellipseName:"WGS 72"},"WGS84":{a:6378137.0,rf:298.257223563,ellipseName:"WGS 84"},"sphere":{a:6370997.0,b:6370997.0,ellipseName:"Normal Sphere (r=6370997)"}};Proj4js.Datum={"WGS84":{towgs84:"0,0,0",ellipse:"WGS84",datumName:"WGS84"},"GGRS87":{towgs84:"-199.87,74.79,246.62",ellipse:"GRS80",datumName:"Greek_Geodetic_Reference_System_1987"},"NAD83":{towgs84:"0,0,0",ellipse:"GRS80",datumName:"North_American_Datum_1983"},"NAD27":{nadgrids:"@conus,@alaska,@ntv2_0.gsb,@ntv1_can.dat",ellipse:"clrk66",datumName:"North_American_Datum_1927"},"potsdam":{towgs84:"606.0,23.0,413.0",ellipse:"bessel",datumName:"Potsdam Rauenberg 1950 DHDN"},"carthage":{towgs84:"-263.0,6.0,431.0",ellipse:"clark80",datumName:"Carthage 1934 Tunisia"},"hermannskogel":{towgs84:"653.0,-212.0,449.0",ellipse:"bessel",datumName:"Hermannskogel"},"ire65":{towgs84:"482.530,-130.596,564.557,-1.042,-0.214,-0.631,8.15",ellipse:"mod_airy",datumName:"Ireland 1965"},"nzgd49":{towgs84:"59.47,-5.04,187.44,0.47,-0.1,1.024,-4.5993",ellipse:"intl",datumName:"New Zealand Geodetic Datum 1949"},"OSGB36":{towgs84:"446.448,-125.157,542.060,0.1502,0.2470,0.8421,-20.4894",ellipse:"airy",datumName:"Airy 1830"}};Proj4js.WGS84=new Proj4js.Proj('WGS84');Proj4js.Datum['OSB36']=Proj4js.Datum['OSGB36'];Proj4js.wktProjections={"Lambert Tangential Conformal Conic Projection":"lcc","Mercator":"merc","Popular Visualisation Pseudo Mercator":"merc","Mercator_1SP":"merc","Transverse_Mercator":"tmerc","Transverse Mercator":"tmerc","Lambert Azimuthal Equal Area":"laea","Universal Transverse Mercator System":"utm"};Proj4js.Proj.aea={init:function(){if(Math.abs(this.lat1+this.lat2)Proj4js.common.EPSLN){this.ns0=(this.ms1*this.ms1-this.ms2*this.ms2)/(this.qs2-this.qs1);}else{this.ns0=this.con;}
+this.c=this.ms1*this.ms1+this.ns0*this.qs1;this.rh=this.a*Math.sqrt(this.c-this.ns0*this.qs0)/this.ns0;},forward:function(p){var lon=p.x;var lat=p.y;this.sin_phi=Math.sin(lat);this.cos_phi=Math.cos(lat);var qs=Proj4js.common.qsfnz(this.e3,this.sin_phi,this.cos_phi);var rh1=this.a*Math.sqrt(this.c-this.ns0*qs)/this.ns0;var theta=this.ns0*Proj4js.common.adjust_lon(lon-this.long0);var x=rh1*Math.sin(theta)+this.x0;var y=this.rh-rh1*Math.cos(theta)+this.y0;p.x=x;p.y=y;return p;},inverse:function(p){var rh1,qs,con,theta,lon,lat;p.x-=this.x0;p.y=this.rh-p.y+this.y0;if(this.ns0>=0){rh1=Math.sqrt(p.x*p.x+p.y*p.y);con=1.0;}else{rh1=-Math.sqrt(p.x*p.x+p.y*p.y);con=-1.0;}
+theta=0.0;if(rh1!=0.0){theta=Math.atan2(con*p.x,con*p.y);}
+con=rh1*this.ns0/this.a;qs=(this.c-con*con)/this.ns0;if(this.e3>=1e-10){con=1-.5*(1.0-this.es)*Math.log((1.0-this.e3)/(1.0+this.e3))/this.e3;if(Math.abs(Math.abs(con)-Math.abs(qs))>.0000000001){lat=this.phi1z(this.e3,qs);}else{if(qs>=0){lat=.5*Proj4js.common.PI;}else{lat=-.5*Proj4js.common.PI;}}}else{lat=this.phi1z(this.e3,qs);}
+lon=Proj4js.common.adjust_lon(theta/this.ns0+this.long0);p.x=lon;p.y=lat;return p;},phi1z:function(eccent,qs){var sinphi,cosphi,con,com,dphi;var phi=Proj4js.common.asinz(.5*qs);if(eccentProj4js.common.HALF_PI){Proj4js.reportError("equi:Inv:DataError");}
+var lon=Proj4js.common.adjust_lon(this.long0+p.x/(this.a*Math.cos(this.lat0)));p.x=lon;p.y=lat;}};Proj4js.Proj.merc={init:function(){if(this.lat_ts){if(this.sphere){this.k0=Math.cos(this.lat_ts);}else{this.k0=Proj4js.common.msfnz(this.es,Math.sin(this.lat_ts),Math.cos(this.lat_ts));}}},forward:function(p){var lon=p.x;var lat=p.y;if(lat*Proj4js.common.R2D>90.0&&lat*Proj4js.common.R2D<-90.0&&lon*Proj4js.common.R2D>180.0&&lon*Proj4js.common.R2D<-180.0){Proj4js.reportError("merc:forward: llInputOutOfRange: "+lon+" : "+lat);return null;}
+var x,y;if(Math.abs(Math.abs(lat)-Proj4js.common.HALF_PI)<=Proj4js.common.EPSLN){Proj4js.reportError("merc:forward: ll2mAtPoles");return null;}else{if(this.sphere){x=this.x0+this.a*this.k0*Proj4js.common.adjust_lon(lon-this.long0);y=this.y0+this.a*this.k0*Math.log(Math.tan(Proj4js.common.FORTPI+0.5*lat));}else{var sinphi=Math.sin(lat);var ts=Proj4js.common.tsfnz(this.e,lat,sinphi);x=this.x0+this.a*this.k0*Proj4js.common.adjust_lon(lon-this.long0);y=this.y0-this.a*this.k0*Math.log(ts);}
+p.x=x;p.y=y;return p;}},inverse:function(p){var x=p.x-this.x0;var y=p.y-this.y0;var lon,lat;if(this.sphere){lat=Proj4js.common.HALF_PI-2.0*Math.atan(Math.exp(-y/this.a*this.k0));}else{var ts=Math.exp(-y/(this.a*this.k0));lat=Proj4js.common.phi2z(this.e,ts);if(lat==-9999){Proj4js.reportError("merc:inverse: lat = -9999");return null;}}
+lon=Proj4js.common.adjust_lon(this.long0+x/(this.a*this.k0));p.x=lon;p.y=lat;return p;}};Proj4js.Proj.utm={dependsOn:'tmerc',init:function(){if(!this.zone){Proj4js.reportError("utm:init: zone must be specified for UTM");return;}
+this.lat0=0.0;this.long0=((6*Math.abs(this.zone))-183)*Proj4js.common.D2R;this.x0=500000.0;this.y0=this.utmSouth?10000000.0:0.0;this.k0=0.9996;Proj4js.Proj['tmerc'].init.apply(this);this.forward=Proj4js.Proj['tmerc'].forward;this.inverse=Proj4js.Proj['tmerc'].inverse;}};Proj4js.Proj.eqdc={init:function(){if(!this.mode)this.mode=0;this.temp=this.b/this.a;this.es=1.0-Math.pow(this.temp,2);this.e=Math.sqrt(this.es);this.e0=Proj4js.common.e0fn(this.es);this.e1=Proj4js.common.e1fn(this.es);this.e2=Proj4js.common.e2fn(this.es);this.e3=Proj4js.common.e3fn(this.es);this.sinphi=Math.sin(this.lat1);this.cosphi=Math.cos(this.lat1);this.ms1=Proj4js.common.msfnz(this.e,this.sinphi,this.cosphi);this.ml1=Proj4js.common.mlfn(this.e0,this.e1,this.e2,this.e3,this.lat1);if(this.mode!=0){if(Math.abs(this.lat1+this.lat2)=Proj4js.common.EPSLN){this.ns=(this.ms1-this.ms2)/(this.ml2-this.ml1);}else{this.ns=this.sinphi;}}else{this.ns=this.sinphi;}
+this.g=this.ml1+this.ms1/this.ns;this.ml0=Proj4js.common.mlfn(this.e0,this.e1,this.e2,this.e3,this.lat0);this.rh=this.a*(this.g-this.ml0);},forward:function(p){var lon=p.x;var lat=p.y;var ml=Proj4js.common.mlfn(this.e0,this.e1,this.e2,this.e3,lat);var rh1=this.a*(this.g-ml);var theta=this.ns*Proj4js.common.adjust_lon(lon-this.long0);var x=this.x0+rh1*Math.sin(theta);var y=this.y0+this.rh-rh1*Math.cos(theta);p.x=x;p.y=y;return p;},inverse:function(p){p.x-=this.x0;p.y=this.rh-p.y+this.y0;var con,rh1;if(this.ns>=0){rh1=Math.sqrt(p.x*p.x+p.y*p.y);con=1.0;}else{rh1=-Math.sqrt(p.x*p.x+p.y*p.y);con=-1.0;}
+var theta=0.0;if(rh1!=0.0)theta=Math.atan2(con*p.x,con*p.y);var ml=this.g-rh1/this.a;var lat=this.phi3z(ml,this.e0,this.e1,this.e2,this.e3);var lon=Proj4js.common.adjust_lon(this.long0+theta/this.ns);p.x=lon;p.y=lat;return p;},phi3z:function(ml,e0,e1,e2,e3){var phi;var dphi;phi=ml;for(var i=0;i<15;i++){dphi=(ml+e1*Math.sin(2.0*phi)-e2*Math.sin(4.0*phi)+e3*Math.sin(6.0*phi))/e0-phi;phi+=dphi;if(Math.abs(dphi)<=.0000000001){return phi;}}
+Proj4js.reportError("PHI3Z-CONV:Latitude failed to converge after 15 iterations");return null;}};Proj4js.Proj.tmerc={init:function(){this.e0=Proj4js.common.e0fn(this.es);this.e1=Proj4js.common.e1fn(this.es);this.e2=Proj4js.common.e2fn(this.es);this.e3=Proj4js.common.e3fn(this.es);this.ml0=this.a*Proj4js.common.mlfn(this.e0,this.e1,this.e2,this.e3,this.lat0);},forward:function(p){var lon=p.x;var lat=p.y;var delta_lon=Proj4js.common.adjust_lon(lon-this.long0);var con;var x,y;var sin_phi=Math.sin(lat);var cos_phi=Math.cos(lat);if(this.sphere){var b=cos_phi*Math.sin(delta_lon);if((Math.abs(Math.abs(b)-1.0))<.0000000001){Proj4js.reportError("tmerc:forward: Point projects into infinity");return(93);}else{x=.5*this.a*this.k0*Math.log((1.0+b)/(1.0-b));con=Math.acos(cos_phi*Math.cos(delta_lon)/Math.sqrt(1.0-b*b));if(lat<0)con=-con;y=this.a*this.k0*(con-this.lat0);}}else{var al=cos_phi*delta_lon;var als=Math.pow(al,2);var c=this.ep2*Math.pow(cos_phi,2);var tq=Math.tan(lat);var t=Math.pow(tq,2);con=1.0-this.es*Math.pow(sin_phi,2);var n=this.a/Math.sqrt(con);var ml=this.a*Proj4js.common.mlfn(this.e0,this.e1,this.e2,this.e3,lat);x=this.k0*n*al*(1.0+als/6.0*(1.0-t+c+als/20.0*(5.0-18.0*t+Math.pow(t,2)+72.0*c-58.0*this.ep2)))+this.x0;y=this.k0*(ml-this.ml0+n*tq*(als*(0.5+als/24.0*(5.0-t+9.0*c+4.0*Math.pow(c,2)+als/30.0*(61.0-58.0*t+Math.pow(t,2)+600.0*c-330.0*this.ep2)))))+this.y0;}
+p.x=x;p.y=y;return p;},inverse:function(p){var con,phi;var delta_phi;var i;var max_iter=6;var lat,lon;if(this.sphere){var f=Math.exp(p.x/(this.a*this.k0));var g=.5*(f-1/f);var temp=this.lat0+p.y/(this.a*this.k0);var h=Math.cos(temp);con=Math.sqrt((1.0-h*h)/(1.0+g*g));lat=Proj4js.common.asinz(con);if(temp<0)
+lat=-lat;if((g==0)&&(h==0)){lon=this.long0;}else{lon=Proj4js.common.adjust_lon(Math.atan2(g,h)+this.long0);}}else{var x=p.x-this.x0;var y=p.y-this.y0;con=(this.ml0+y/this.k0)/this.a;phi=con;for(i=0;true;i++){delta_phi=((con+this.e1*Math.sin(2.0*phi)-this.e2*Math.sin(4.0*phi)+this.e3*Math.sin(6.0*phi))/this.e0)-phi;phi+=delta_phi;if(Math.abs(delta_phi)<=Proj4js.common.EPSLN)break;if(i>=max_iter){Proj4js.reportError("tmerc:inverse: Latitude failed to converge");return(95);}}
+if(Math.abs(phi)0)||(Math.abs(g)<=Proj4js.common.EPSLN)){var x=this.a*ksp*cosphi*Math.sin(dlon);var y=this.y0+this.a*ksp*(this.cos_p14*sinphi-this.sin_p14*cosphi*coslon);}else{Proj4js.reportError("orthoFwdPointError");}
+p.x=x;p.y=y;return p;},inverse:function(p){var rh;var z;var sinz,cosz;var temp;var con;var lon,lat;p.x-=this.x0;p.y-=this.y0;rh=Math.sqrt(p.x*p.x+p.y*p.y);if(rh>this.a+.0000001){Proj4js.reportError("orthoInvDataError");}
+z=Proj4js.common.asinz(rh/this.a);sinz=Math.sin(z);cosz=Math.cos(z);lon=this.long0;if(Math.abs(rh)<=Proj4js.common.EPSLN){lat=this.lat0;}
+lat=Proj4js.common.asinz(cosz*this.sin_p14+(p.y*sinz*this.cos_p14)/rh);con=Math.abs(this.lat0)-Proj4js.common.HALF_PI;if(Math.abs(con)<=Proj4js.common.EPSLN){if(this.lat0>=0){lon=Proj4js.common.adjust_lon(this.long0+Math.atan2(p.x,-p.y));}else{lon=Proj4js.common.adjust_lon(this.long0-Math.atan2(-p.x,p.y));}}
+con=cosz-this.sin_p14*Math.sin(lat);p.x=lon;p.y=lat;return p;}};Proj4js.Proj.krovak={init:function(){this.a=6377397.155;this.es=0.006674372230614;this.e=Math.sqrt(this.es);if(!this.lat0){this.lat0=0.863937979737193;}
+if(!this.long0){this.long0=0.7417649320975901-0.308341501185665;}
+if(!this.k0){this.k0=0.9999;}
+this.s45=0.785398163397448;this.s90=2*this.s45;this.fi0=this.lat0;this.e2=this.es;this.e=Math.sqrt(this.e2);this.alfa=Math.sqrt(1.+(this.e2*Math.pow(Math.cos(this.fi0),4))/(1.-this.e2));this.uq=1.04216856380474;this.u0=Math.asin(Math.sin(this.fi0)/this.alfa);this.g=Math.pow((1.+this.e*Math.sin(this.fi0))/(1.-this.e*Math.sin(this.fi0)),this.alfa*this.e/2.);this.k=Math.tan(this.u0/2.+this.s45)/Math.pow(Math.tan(this.fi0/2.+this.s45),this.alfa)*this.g;this.k1=this.k0;this.n0=this.a*Math.sqrt(1.-this.e2)/(1.-this.e2*Math.pow(Math.sin(this.fi0),2));this.s0=1.37008346281555;this.n=Math.sin(this.s0);this.ro0=this.k1*this.n0/Math.tan(this.s0);this.ad=this.s90-this.uq;},forward:function(p){var gfi,u,deltav,s,d,eps,ro;var lon=p.x;var lat=p.y;var delta_lon=Proj4js.common.adjust_lon(lon-this.long0);gfi=Math.pow(((1.+this.e*Math.sin(lat))/(1.-this.e*Math.sin(lat))),(this.alfa*this.e/2.));u=2.*(Math.atan(this.k*Math.pow(Math.tan(lat/2.+this.s45),this.alfa)/gfi)-this.s45);deltav=-delta_lon*this.alfa;s=Math.asin(Math.cos(this.ad)*Math.sin(u)+Math.sin(this.ad)*Math.cos(u)*Math.cos(deltav));d=Math.asin(Math.cos(u)*Math.sin(deltav)/Math.cos(s));eps=this.n*d;ro=this.ro0*Math.pow(Math.tan(this.s0/2.+this.s45),this.n)/Math.pow(Math.tan(s/2.+this.s45),this.n);p.y=ro*Math.cos(eps)/1.0;p.x=ro*Math.sin(eps)/1.0;if(this.czech){p.y*=-1.0;p.x*=-1.0;}
+return(p);},inverse:function(p){var u,deltav,s,d,eps,ro,fi1;var ok;var tmp=p.x;p.x=p.y;p.y=tmp;if(this.czech){p.y*=-1.0;p.x*=-1.0;}
+ro=Math.sqrt(p.x*p.x+p.y*p.y);eps=Math.atan2(p.y,p.x);d=eps/Math.sin(this.s0);s=2.*(Math.atan(Math.pow(this.ro0/ro,1./this.n)*Math.tan(this.s0/2.+this.s45))-this.s45);u=Math.asin(Math.cos(this.ad)*Math.sin(s)-Math.sin(this.ad)*Math.cos(s)*Math.cos(d));deltav=Math.asin(Math.cos(s)*Math.sin(d)/Math.cos(u));p.x=this.long0-deltav/this.alfa;fi1=u;ok=0;var iter=0;do{p.y=2.*(Math.atan(Math.pow(this.k,-1./this.alfa)*Math.pow(Math.tan(u/2.+this.s45),1./this.alfa)*Math.pow((1.+this.e*Math.sin(fi1))/(1.-this.e*Math.sin(fi1)),this.e/2.))-this.s45);if(Math.abs(fi1-p.y)<0.0000000001)ok=1;fi1=p.y;iter+=1;}while(ok==0&&iter<15);if(iter>=15){Proj4js.reportError("PHI3Z-CONV:Latitude failed to converge after 15 iterations");return null;}
+return(p);}};Proj4js.Proj.somerc={init:function(){var phy0=this.lat0;this.lambda0=this.long0;var sinPhy0=Math.sin(phy0);var semiMajorAxis=this.a;var invF=this.rf;var flattening=1/invF;var e2=2*flattening-Math.pow(flattening,2);var e=this.e=Math.sqrt(e2);this.R=this.k0*semiMajorAxis*Math.sqrt(1-e2)/(1-e2*Math.pow(sinPhy0,2.0));this.alpha=Math.sqrt(1+e2/(1-e2)*Math.pow(Math.cos(phy0),4.0));this.b0=Math.asin(sinPhy0/this.alpha);this.K=Math.log(Math.tan(Math.PI/4.0+this.b0/2.0))
+-this.alpha*Math.log(Math.tan(Math.PI/4.0+phy0/2.0))
++this.alpha*e/2*Math.log((1+e*sinPhy0)/(1-e*sinPhy0));},forward:function(p){var Sa1=Math.log(Math.tan(Math.PI/4.0-p.y/2.0));var Sa2=this.e/2.0*Math.log((1+this.e*Math.sin(p.y))/(1-this.e*Math.sin(p.y)));var S=-this.alpha*(Sa1+Sa2)+this.K;var b=2.0*(Math.atan(Math.exp(S))-Math.PI/4.0);var I=this.alpha*(p.x-this.lambda0);var rotI=Math.atan(Math.sin(I)/(Math.sin(this.b0)*Math.tan(b)+
+Math.cos(this.b0)*Math.cos(I)));var rotB=Math.asin(Math.cos(this.b0)*Math.sin(b)-
+Math.sin(this.b0)*Math.cos(b)*Math.cos(I));p.y=this.R/2.0*Math.log((1+Math.sin(rotB))/(1-Math.sin(rotB)))
++this.y0;p.x=this.R*rotI+this.x0;return p;},inverse:function(p){var Y=p.x-this.x0;var X=p.y-this.y0;var rotI=Y/this.R;var rotB=2*(Math.atan(Math.exp(X/this.R))-Math.PI/4.0);var b=Math.asin(Math.cos(this.b0)*Math.sin(rotB)
++Math.sin(this.b0)*Math.cos(rotB)*Math.cos(rotI));var I=Math.atan(Math.sin(rotI)/(Math.cos(this.b0)*Math.cos(rotI)-Math.sin(this.b0)*Math.tan(rotB)));var lambda=this.lambda0+I/this.alpha;var S=0.0;var phy=b;var prevPhy=-1000.0;var iteration=0;while(Math.abs(phy-prevPhy)>0.0000001)
+{if(++iteration>20)
+{Proj4js.reportError("omercFwdInfinity");return;}
+S=1.0/this.alpha*(Math.log(Math.tan(Math.PI/4.0+b/2.0))-this.K)
++this.e*Math.log(Math.tan(Math.PI/4.0
++Math.asin(this.e*Math.sin(phy))/2.0));prevPhy=phy;phy=2.0*Math.atan(Math.exp(S))-Math.PI/2.0;}
+p.x=lambda;p.y=phy;return p;}};Proj4js.Proj.stere={ssfn_:function(phit,sinphi,eccen){sinphi*=eccen;return(Math.tan(.5*(Proj4js.common.HALF_PI+phit))*Math.pow((1.-sinphi)/(1.+sinphi),.5*eccen));},TOL:1.e-8,NITER:8,CONV:1.e-10,S_POLE:0,N_POLE:1,OBLIQ:2,EQUIT:3,init:function(){this.phits=this.lat_ts?this.lat_ts:Proj4js.common.HALF_PI;var t=Math.abs(this.lat0);if((Math.abs(t)-Proj4js.common.HALF_PI)Proj4js.common.EPSLN?this.OBLIQ:this.EQUIT;}
+this.phits=Math.abs(this.phits);if(this.es){var X;switch(this.mode){case this.N_POLE:case this.S_POLE:if(Math.abs(this.phits-Proj4js.common.HALF_PI)=Proj4js.common.EPSLN?Math.cos(this.phits)/Math.tan(Proj4js.common.FORTPI-.5*this.phits):2.*this.k0;break;}}},forward:function(p){var lon=p.x;lon=Proj4js.common.adjust_lon(lon-this.long0);var lat=p.y;var x,y;if(this.sphere){var sinphi,cosphi,coslam,sinlam;sinphi=Math.sin(lat);cosphi=Math.cos(lat);coslam=Math.cos(lon);sinlam=Math.sin(lon);switch(this.mode){case this.EQUIT:y=1.+cosphi*coslam;if(y<=Proj4js.common.EPSLN){Proj4js.reportError("stere:forward:Equit");}
+y=this.akm1/y;x=y*cosphi*sinlam;y*=sinphi;break;case this.OBLIQ:y=1.+this.sinph0*sinphi+this.cosph0*cosphi*coslam;if(y<=Proj4js.common.EPSLN){Proj4js.reportError("stere:forward:Obliq");}
+y=this.akm1/y;x=y*cosphi*sinlam;y*=this.cosph0*sinphi-this.sinph0*cosphi*coslam;break;case this.N_POLE:coslam=-coslam;lat=-lat;case this.S_POLE:if(Math.abs(lat-Proj4js.common.HALF_PI)0)||(Math.abs(g)<=Proj4js.common.EPSLN)){x=this.x0+this.a*ksp*cosphi*Math.sin(dlon)/g;y=this.y0+this.a*ksp*(this.cos_p14*sinphi-this.sin_p14*cosphi*coslon)/g;}else{Proj4js.reportError("orthoFwdPointError");x=this.x0+this.infinity_dist*cosphi*Math.sin(dlon);y=this.y0+this.infinity_dist*(this.cos_p14*sinphi-this.sin_p14*cosphi*coslon);}
+p.x=x;p.y=y;return p;},inverse:function(p){var rh;var z;var sinc,cosc;var c;var lon,lat;p.x=(p.x-this.x0)/this.a;p.y=(p.y-this.y0)/this.a;p.x/=this.k0;p.y/=this.k0;if((rh=Math.sqrt(p.x*p.x+p.y*p.y))){c=Math.atan2(rh,this.rc);sinc=Math.sin(c);cosc=Math.cos(c);lat=Proj4js.common.asinz(cosc*this.sin_p14+(p.y*sinc*this.cos_p14)/rh);lon=Math.atan2(p.x*sinc,rh*this.cos_p14*cosc-p.y*this.sin_p14*sinc);lon=Proj4js.common.adjust_lon(this.long0+lon);}else{lat=this.phic0;lon=0.0;}
+p.x=lon;p.y=lat;return p;}};Proj4js.Proj.sinu={init:function(){if(!this.sphere){this.en=Proj4js.common.pj_enfn(this.es);}else{this.n=1.;this.m=0.;this.es=0;this.C_y=Math.sqrt((this.m+1.)/this.n);this.C_x=this.C_y/(this.m+1.);}},forward:function(p){var x,y,delta_lon;var lon=p.x;var lat=p.y;lon=Proj4js.common.adjust_lon(lon-this.long0);if(this.sphere){if(!this.m){lat=this.n!=1.?Math.asin(this.n*Math.sin(lat)):lat;}else{var k=this.n*Math.sin(lat);for(var i=Proj4js.common.MAX_ITER;i;--i){var V=(this.m*lat+Math.sin(lat)-k)/(this.m+Math.cos(lat));lat-=V;if(Math.abs(V)=0){y=this.y0+Proj4js.common.PI*this.R*Math.tan(.5*theta);}else{y=this.y0+Proj4js.common.PI*this.R*-Math.tan(.5*theta);}}
+var al=.5*Math.abs((Proj4js.common.PI/dlon)-(dlon/Proj4js.common.PI));var asq=al*al;var sinth=Math.sin(theta);var costh=Math.cos(theta);var g=costh/(sinth+costh-1.0);var gsq=g*g;var m=g*(2.0/sinth-1.0);var msq=m*m;var con=Proj4js.common.PI*this.R*(al*(g-msq)+Math.sqrt(asq*(g-msq)*(g-msq)-(msq+asq)*(gsq-msq)))/(msq+asq);if(dlon<0){con=-con;}
+x=this.x0+con;con=Math.abs(con/(Proj4js.common.PI*this.R));if(lat>=0){y=this.y0+Proj4js.common.PI*this.R*Math.sqrt(1.0-con*con-2.0*al*con);}else{y=this.y0-Proj4js.common.PI*this.R*Math.sqrt(1.0-con*con-2.0*al*con);}
+p.x=x;p.y=y;return p;},inverse:function(p){var lon,lat;var xx,yy,xys,c1,c2,c3;var al,asq;var a1;var m1;var con;var th1;var d;p.x-=this.x0;p.y-=this.y0;con=Proj4js.common.PI*this.R;xx=p.x/con;yy=p.y/con;xys=xx*xx+yy*yy;c1=-Math.abs(yy)*(1.0+xys);c2=c1-2.0*yy*yy+xx*xx;c3=-2.0*c1+1.0+2.0*yy*yy+xys*xys;d=yy*yy/c3+(2.0*c2*c2*c2/c3/c3/c3-9.0*c1*c2/c3/c3)/27.0;a1=(c1-c2*c2/3.0/c3)/c3;m1=2.0*Math.sqrt(-a1/3.0);con=((3.0*d)/a1)/m1;if(Math.abs(con)>1.0){if(con>=0.0){con=1.0;}else{con=-1.0;}}
+th1=Math.acos(con)/3.0;if(p.y>=0){lat=(-m1*Math.cos(th1+Proj4js.common.PI/3.0)-c2/3.0/c3)*Proj4js.common.PI;}else{lat=-(-m1*Math.cos(th1+Proj4js.common.PI/3.0)-c2/3.0/c3)*Proj4js.common.PI;}
+if(Math.abs(xx)0;--i){lat=2.0*Math.atan(num*Proj4js.common.srat(this.e*Math.sin(p.y),-0.5*this.e))-Proj4js.common.HALF_PI;if(Math.abs(lat-p.y)0.0){if(this.lat0>=0.0){this.f=this.d+Math.sqrt(this.d*this.d-1.0);}else{this.f=this.d-Math.sqrt(this.d*this.d-1.0);}}else{this.f=this.d;}
+this.el=this.f*Math.pow(this.ts,this.bl);}
+if(this.mode!=0){this.g=.5*(this.f-1.0/this.f);this.gama=Proj4js.common.asinz(Math.sin(this.alpha)/this.d);this.longc=this.longc-Proj4js.common.asinz(this.g*Math.tan(this.gama))/this.bl;this.con=Math.abs(this.lat0);if((this.con>Proj4js.common.EPSLN)&&(Math.abs(this.con-Proj4js.common.HALF_PI)>Proj4js.common.EPSLN)){this.singam=Math.sin(this.gama);this.cosgam=Math.cos(this.gama);this.sinaz=Math.sin(this.alpha);this.cosaz=Math.cos(this.alpha);if(this.lat0>=0){this.u=(this.al/this.bl)*Math.atan(Math.sqrt(this.d*this.d-1.0)/this.cosaz);}else{this.u=-(this.al/this.bl)*Math.atan(Math.sqrt(this.d*this.d-1.0)/this.cosaz);}}else{Proj4js.reportError("omerc:Init:DataError");}}else{this.sinphi=Math.sin(this.at1);this.ts1=Proj4js.common.tsfnz(this.e,this.lat1,this.sinphi);this.sinphi=Math.sin(this.lat2);this.ts2=Proj4js.common.tsfnz(this.e,this.lat2,this.sinphi);this.h=Math.pow(this.ts1,this.bl);this.l=Math.pow(this.ts2,this.bl);this.f=this.el/this.h;this.g=.5*(this.f-1.0/this.f);this.j=(this.el*this.el-this.l*this.h)/(this.el*this.el+this.l*this.h);this.p=(this.l-this.h)/(this.l+this.h);this.dlon=this.lon1-this.lon2;if(this.dlon<-Proj4js.common.PI)this.lon2=this.lon2-2.0*Proj4js.common.PI;if(this.dlon>Proj4js.common.PI)this.lon2=this.lon2+2.0*Proj4js.common.PI;this.dlon=this.lon1-this.lon2;this.longc=.5*(this.lon1+this.lon2)-Math.atan(this.j*Math.tan(.5*this.bl*this.dlon)/this.p)/this.bl;this.dlon=Proj4js.common.adjust_lon(this.lon1-this.longc);this.gama=Math.atan(Math.sin(this.bl*this.dlon)/this.g);this.alpha=Proj4js.common.asinz(this.d*Math.sin(this.gama));if(Math.abs(this.lat1-this.lat2)<=Proj4js.common.EPSLN){Proj4js.reportError("omercInitDataError");}else{this.con=Math.abs(this.lat1);}
+if((this.con<=Proj4js.common.EPSLN)||(Math.abs(this.con-Proj4js.common.HALF_PI)<=Proj4js.common.EPSLN)){Proj4js.reportError("omercInitDataError");}else{if(Math.abs(Math.abs(this.lat0)-Proj4js.common.HALF_PI)<=Proj4js.common.EPSLN){Proj4js.reportError("omercInitDataError");}}
+this.singam=Math.sin(this.gam);this.cosgam=Math.cos(this.gam);this.sinaz=Math.sin(this.alpha);this.cosaz=Math.cos(this.alpha);if(this.lat0>=0){this.u=(this.al/this.bl)*Math.atan(Math.sqrt(this.d*this.d-1.0)/this.cosaz);}else{this.u=-(this.al/this.bl)*Math.atan(Math.sqrt(this.d*this.d-1.0)/this.cosaz);}}},forward:function(p){var theta;var sin_phi,cos_phi;var b;var c,t,tq;var con,n,ml;var q,us,vl;var ul,vs;var s;var dlon;var ts1;var lon=p.x;var lat=p.y;sin_phi=Math.sin(lat);dlon=Proj4js.common.adjust_lon(lon-this.longc);vl=Math.sin(this.bl*dlon);if(Math.abs(Math.abs(lat)-Proj4js.common.HALF_PI)>Proj4js.common.EPSLN){ts1=Proj4js.common.tsfnz(this.e,lat,sin_phi);q=this.el/(Math.pow(ts1,this.bl));s=.5*(q-1.0/q);t=.5*(q+1.0/q);ul=(s*this.singam-vl*this.cosgam)/t;con=Math.cos(this.bl*dlon);if(Math.abs(con)<.0000001){us=this.al*this.bl*dlon;}else{us=this.al*Math.atan((s*this.cosgam+vl*this.singam)/con)/this.bl;if(con<0)us=us+Proj4js.common.PI*this.al/this.bl;}}else{if(lat>=0){ul=this.singam;}else{ul=-this.singam;}
+us=this.al*lat/this.bl;}
+if(Math.abs(Math.abs(ul)-1.0)<=Proj4js.common.EPSLN){Proj4js.reportError("omercFwdInfinity");}
+vs=.5*this.al*Math.log((1.0-ul)/(1.0+ul))/this.bl;us=us-this.u;var x=this.x0+vs*this.cosaz+us*this.sinaz;var y=this.y0+us*this.cosaz-vs*this.sinaz;p.x=x;p.y=y;return p;},inverse:function(p){var delta_lon;var theta;var delta_theta;var sin_phi,cos_phi;var b;var c,t,tq;var con,n,ml;var vs,us,q,s,ts1;var vl,ul,bs;var lon,lat;var flag;p.x-=this.x0;p.y-=this.y0;flag=0;vs=p.x*this.cosaz-p.y*this.sinaz;us=p.y*this.cosaz+p.x*this.sinaz;us=us+this.u;q=Math.exp(-this.bl*vs/this.al);s=.5*(q-1.0/q);t=.5*(q+1.0/q);vl=Math.sin(this.bl*us/this.al);ul=(vl*this.cosgam+s*this.singam)/t;if(Math.abs(Math.abs(ul)-1.0)<=Proj4js.common.EPSLN)
+{lon=this.longc;if(ul>=0.0){lat=Proj4js.common.HALF_PI;}else{lat=-Proj4js.common.HALF_PI;}}else{con=1.0/this.bl;ts1=Math.pow((this.el/Math.sqrt((1.0+ul)/(1.0-ul))),con);lat=Proj4js.common.phi2z(this.e,ts1);theta=this.longc-Math.atan2((s*this.cosgam-vl*this.singam),con)/this.bl;lon=Proj4js.common.adjust_lon(theta);}
+p.x=lon;p.y=lat;return p;}};Proj4js.Proj.lcc={init:function(){if(!this.lat2){this.lat2=this.lat0;}
+if(!this.k0)this.k0=1.0;if(Math.abs(this.lat1+this.lat2)Proj4js.common.EPSLN){this.ns=Math.log(ms1/ms2)/Math.log(ts1/ts2);}else{this.ns=sin1;}
+this.f0=ms1/(this.ns*Math.pow(ts1,this.ns));this.rh=this.a*this.f0*Math.pow(ts0,this.ns);if(!this.title)this.title="Lambert Conformal Conic";},forward:function(p){var lon=p.x;var lat=p.y;if(lat<=90.0&&lat>=-90.0&&lon<=180.0&&lon>=-180.0){}else{Proj4js.reportError("lcc:forward: llInputOutOfRange: "+lon+" : "+lat);return null;}
+var con=Math.abs(Math.abs(lat)-Proj4js.common.HALF_PI);var ts,rh1;if(con>Proj4js.common.EPSLN){ts=Proj4js.common.tsfnz(this.e,lat,Math.sin(lat));rh1=this.a*this.f0*Math.pow(ts,this.ns);}else{con=lat*this.ns;if(con<=0){Proj4js.reportError("lcc:forward: No Projection");return null;}
+rh1=0;}
+var theta=this.ns*Proj4js.common.adjust_lon(lon-this.long0);p.x=this.k0*(rh1*Math.sin(theta))+this.x0;p.y=this.k0*(this.rh-rh1*Math.cos(theta))+this.y0;return p;},inverse:function(p){var rh1,con,ts;var lat,lon;var x=(p.x-this.x0)/this.k0;var y=(this.rh-(p.y-this.y0)/this.k0);if(this.ns>0){rh1=Math.sqrt(x*x+y*y);con=1.0;}else{rh1=-Math.sqrt(x*x+y*y);con=-1.0;}
+var theta=0.0;if(rh1!=0){theta=Math.atan2((con*x),(con*y));}
+if((rh1!=0)||(this.ns>0.0)){con=1.0/this.ns;ts=Math.pow((rh1/(this.a*this.f0)),con);lat=Proj4js.common.phi2z(this.e,ts);if(lat==-9999)return null;}else{lat=-Proj4js.common.HALF_PI;}
+lon=Proj4js.common.adjust_lon(theta/this.ns+this.long0);p.x=lon;p.y=lat;return p;}};Proj4js.Proj.laea={S_POLE:1,N_POLE:2,EQUIT:3,OBLIQ:4,init:function(){var t=Math.abs(this.lat0);if(Math.abs(t-Proj4js.common.HALF_PI)0){var sinphi;this.qp=Proj4js.common.qsfnz(this.e,1.0);this.mmf=.5/(1.-this.es);this.apa=this.authset(this.es);switch(this.mode){case this.N_POLE:case this.S_POLE:this.dd=1.;break;case this.EQUIT:this.rq=Math.sqrt(.5*this.qp);this.dd=1./this.rq;this.xmf=1.;this.ymf=.5*this.qp;break;case this.OBLIQ:this.rq=Math.sqrt(.5*this.qp);sinphi=Math.sin(this.lat0);this.sinb1=Proj4js.common.qsfnz(this.e,sinphi)/this.qp;this.cosb1=Math.sqrt(1.-this.sinb1*this.sinb1);this.dd=Math.cos(this.lat0)/(Math.sqrt(1.-this.es*sinphi*sinphi)*this.rq*this.cosb1);this.ymf=(this.xmf=this.rq)/this.dd;this.xmf*=this.dd;break;}}else{if(this.mode==this.OBLIQ){this.sinph0=Math.sin(this.lat0);this.cosph0=Math.cos(this.lat0);}}},forward:function(p){var x,y;var lam=p.x;var phi=p.y;lam=Proj4js.common.adjust_lon(lam-this.long0);if(this.sphere){var coslam,cosphi,sinphi;sinphi=Math.sin(phi);cosphi=Math.cos(phi);coslam=Math.cos(lam);switch(this.mode){case this.OBLIQ:case this.EQUIT:y=(this.mode==this.EQUIT)?1.+cosphi*coslam:1.+this.sinph0*sinphi+this.cosph0*cosphi*coslam;if(y<=Proj4js.common.EPSLN){Proj4js.reportError("laea:fwd:y less than eps");return null;}
+y=Math.sqrt(2./y);x=y*cosphi*Math.sin(lam);y*=(this.mode==this.EQUIT)?sinphi:this.cosph0*sinphi-this.sinph0*cosphi*coslam;break;case this.N_POLE:coslam=-coslam;case this.S_POLE:if(Math.abs(phi+this.phi0)=0.){x=(b=Math.sqrt(q))*sinlam;y=coslam*((this.mode==this.S_POLE)?b:-b);}else{x=y=0.;}
+break;}}
+p.x=this.a*x+this.x0;p.y=this.a*y+this.y0;return p;},inverse:function(p){p.x-=this.x0;p.y-=this.y0;var x=p.x/this.a;var y=p.y/this.a;var lam,phi;if(this.sphere){var cosz=0.0,rh,sinz=0.0;rh=Math.sqrt(x*x+y*y);phi=rh*.5;if(phi>1.){Proj4js.reportError("laea:Inv:DataError");return null;}
+phi=2.*Math.asin(phi);if(this.mode==this.OBLIQ||this.mode==this.EQUIT){sinz=Math.sin(phi);cosz=Math.cos(phi);}
+switch(this.mode){case this.EQUIT:phi=(Math.abs(rh)<=Proj4js.common.EPSLN)?0.:Math.asin(y*sinz/rh);x*=sinz;y=cosz*rh;break;case this.OBLIQ:phi=(Math.abs(rh)<=Proj4js.common.EPSLN)?this.phi0:Math.asin(cosz*this.sinph0+y*sinz*this.cosph0/rh);x*=sinz*this.cosph0;y=(cosz-Math.sin(phi)*this.sinph0)*rh;break;case this.N_POLE:y=-y;phi=Proj4js.common.HALF_PI-phi;break;case this.S_POLE:phi-=Proj4js.common.HALF_PI;break;}
+lam=(y==0.&&(this.mode==this.EQUIT||this.mode==this.OBLIQ))?0.:Math.atan2(x,y);}else{var cCe,sCe,q,rho,ab=0.0;switch(this.mode){case this.EQUIT:case this.OBLIQ:x/=this.dd;y*=this.dd;rho=Math.sqrt(x*x+y*y);if(rho(2.0*Proj4js.common.HALF_PI*this.a)){Proj4js.reportError("aeqdInvDataError");return;}
+var z=rh/this.a;var sinz=Math.sin(z);var cosz=Math.cos(z);var lon=this.long0;var lat;if(Math.abs(rh)<=Proj4js.common.EPSLN){lat=this.lat0;}else{lat=Proj4js.common.asinz(cosz*this.sin_p12+(p.y*sinz*this.cos_p12)/rh);var con=Math.abs(this.lat0)-Proj4js.common.HALF_PI;if(Math.abs(con)<=Proj4js.common.EPSLN){if(this.lat0>=0.0){lon=Proj4js.common.adjust_lon(this.long0+Math.atan2(p.x,-p.y));}else{lon=Proj4js.common.adjust_lon(this.long0-Math.atan2(-p.x,p.y));}}else{con=cosz-this.sin_p12*Math.sin(lat);if((Math.abs(con)=50){Proj4js.reportError("moll:Fwd:IterationError");}}
+theta/=2.0;if(Proj4js.common.PI/2-Math.abs(lat)0.999999999999)arg=0.999999999999;var theta=Math.asin(arg);var lon=Proj4js.common.adjust_lon(this.long0+(p.x/(0.900316316158*this.a*Math.cos(theta))));if(lon<(-Proj4js.common.PI))lon=-Proj4js.common.PI;if(lon>Proj4js.common.PI)lon=Proj4js.common.PI;arg=(2.0*theta+Math.sin(2.0*theta))/Proj4js.common.PI;if(Math.abs(arg)>1.0)arg=1.0;var lat=Math.asin(arg);p.x=lon;p.y=lat;return p;}};
\ No newline at end of file
diff --git a/ajax/libs/proj4js/1.1.0/proj4js.js b/ajax/libs/proj4js/1.1.0/proj4js.js
new file mode 100755
index 000000000..2f7f94bcb
--- /dev/null
+++ b/ajax/libs/proj4js/1.1.0/proj4js.js
@@ -0,0 +1,1816 @@
+/*
+Author: Mike Adair madairATdmsolutions.ca
+ Richard Greenwood rich@greenwoodmap.com
+License: LGPL as per: http://www.gnu.org/copyleft/lesser.html
+
+$Id: Proj.js 2956 2007-07-09 12:17:52Z steven $
+*/
+
+/**
+ * Namespace: Proj4js
+ *
+ * Proj4js is a JavaScript library to transform point coordinates from one
+ * coordinate system to another, including datum transformations.
+ *
+ * This library is a port of both the Proj.4 and GCTCP C libraries to JavaScript.
+ * Enabling these transformations in the browser allows geographic data stored
+ * in different projections to be combined in browser-based web mapping
+ * applications.
+ *
+ * Proj4js must have access to coordinate system initialization strings (which
+ * are the same as for PROJ.4 command line). Thes can be included in your
+ * application using a
+
+ def is a CS definition in PROJ.4 WKT format, for example:
+ +proj="tmerc" //longlat, etc.
+ +a=majorRadius
+ +b=minorRadius
+ +lat0=somenumber
+ +long=somenumber
+*/
+Proj4js.defs = {
+ // These are so widely used, we'll go ahead and throw them in
+ // without requiring a separate .js file
+ 'WGS84': "+title=long/lat:WGS84 +proj=longlat +ellps=WGS84 +datum=WGS84 +units=degrees",
+ 'EPSG:4326': "+title=long/lat:WGS84 +proj=longlat +a=6378137.0 +b=6356752.31424518 +ellps=WGS84 +datum=WGS84 +units=degrees",
+ 'EPSG:4269': "+title=long/lat:NAD83 +proj=longlat +a=6378137.0 +b=6356752.31414036 +ellps=GRS80 +datum=NAD83 +units=degrees",
+ 'EPSG:3875': "+title= Google Mercator +proj=merc +a=6378137 +b=6378137 +lat_ts=0.0 +lon_0=0.0 +x_0=0.0 +y_0=0 +k=1.0 +units=m +nadgrids=@null +no_defs"
+};
+Proj4js.defs['EPSG:3785'] = Proj4js.defs['EPSG:3875']; //maintain backward compat, official code is 3875
+Proj4js.defs['GOOGLE'] = Proj4js.defs['EPSG:3875'];
+Proj4js.defs['EPSG:900913'] = Proj4js.defs['EPSG:3875'];
+Proj4js.defs['EPSG:102113'] = Proj4js.defs['EPSG:3875'];
+
+Proj4js.common = {
+ PI : 3.141592653589793238, //Math.PI,
+ HALF_PI : 1.570796326794896619, //Math.PI*0.5,
+ TWO_PI : 6.283185307179586477, //Math.PI*2,
+ FORTPI : 0.78539816339744833,
+ R2D : 57.29577951308232088,
+ D2R : 0.01745329251994329577,
+ SEC_TO_RAD : 4.84813681109535993589914102357e-6, /* SEC_TO_RAD = Pi/180/3600 */
+ EPSLN : 1.0e-10,
+ MAX_ITER : 20,
+ // following constants from geocent.c
+ COS_67P5 : 0.38268343236508977, /* cosine of 67.5 degrees */
+ AD_C : 1.0026000, /* Toms region 1 constant */
+
+ /* datum_type values */
+ PJD_UNKNOWN : 0,
+ PJD_3PARAM : 1,
+ PJD_7PARAM : 2,
+ PJD_GRIDSHIFT: 3,
+ PJD_WGS84 : 4, // WGS84 or equivalent
+ PJD_NODATUM : 5, // WGS84 or equivalent
+ SRS_WGS84_SEMIMAJOR : 6378137.0, // only used in grid shift transforms
+
+ // ellipoid pj_set_ell.c
+ SIXTH : .1666666666666666667, /* 1/6 */
+ RA4 : .04722222222222222222, /* 17/360 */
+ RA6 : .02215608465608465608, /* 67/3024 */
+ RV4 : .06944444444444444444, /* 5/72 */
+ RV6 : .04243827160493827160, /* 55/1296 */
+
+// Function to compute the constant small m which is the radius of
+// a parallel of latitude, phi, divided by the semimajor axis.
+// -----------------------------------------------------------------
+ msfnz : function(eccent, sinphi, cosphi) {
+ var con = eccent * sinphi;
+ return cosphi/(Math.sqrt(1.0 - con * con));
+ },
+
+// Function to compute the constant small t for use in the forward
+// computations in the Lambert Conformal Conic and the Polar
+// Stereographic projections.
+// -----------------------------------------------------------------
+ tsfnz : function(eccent, phi, sinphi) {
+ var con = eccent * sinphi;
+ var com = .5 * eccent;
+ con = Math.pow(((1.0 - con) / (1.0 + con)), com);
+ return (Math.tan(.5 * (this.HALF_PI - phi))/con);
+ },
+
+// Function to compute the latitude angle, phi2, for the inverse of the
+// Lambert Conformal Conic and Polar Stereographic projections.
+// ----------------------------------------------------------------
+ phi2z : function(eccent, ts) {
+ var eccnth = .5 * eccent;
+ var con, dphi;
+ var phi = this.HALF_PI - 2 * Math.atan(ts);
+ for (var i = 0; i <= 15; i++) {
+ con = eccent * Math.sin(phi);
+ dphi = this.HALF_PI - 2 * Math.atan(ts *(Math.pow(((1.0 - con)/(1.0 + con)),eccnth))) - phi;
+ phi += dphi;
+ if (Math.abs(dphi) <= .0000000001) return phi;
+ }
+ alert("phi2z has NoConvergence");
+ return (-9999);
+ },
+
+/* Function to compute constant small q which is the radius of a
+ parallel of latitude, phi, divided by the semimajor axis.
+------------------------------------------------------------*/
+ qsfnz : function(eccent,sinphi) {
+ var con;
+ if (eccent > 1.0e-7) {
+ con = eccent * sinphi;
+ return (( 1.0- eccent * eccent) * (sinphi /(1.0 - con * con) - (.5/eccent)*Math.log((1.0 - con)/(1.0 + con))));
+ } else {
+ return(2.0 * sinphi);
+ }
+ },
+
+/* Function to eliminate roundoff errors in asin
+----------------------------------------------*/
+ asinz : function(x) {
+ if (Math.abs(x)>1.0) {
+ x=(x>1.0)?1.0:-1.0;
+ }
+ return Math.asin(x);
+ },
+
+// following functions from gctpc cproj.c for transverse mercator projections
+ e0fn : function(x) {return(1.0-0.25*x*(1.0+x/16.0*(3.0+1.25*x)));},
+ e1fn : function(x) {return(0.375*x*(1.0+0.25*x*(1.0+0.46875*x)));},
+ e2fn : function(x) {return(0.05859375*x*x*(1.0+0.75*x));},
+ e3fn : function(x) {return(x*x*x*(35.0/3072.0));},
+ mlfn : function(e0,e1,e2,e3,phi) {return(e0*phi-e1*Math.sin(2.0*phi)+e2*Math.sin(4.0*phi)-e3*Math.sin(6.0*phi));},
+
+ srat : function(esinp, exp) {
+ return(Math.pow((1.0-esinp)/(1.0+esinp), exp));
+ },
+
+// Function to return the sign of an argument
+ sign : function(x) { if (x < 0.0) return(-1); else return(1);},
+
+// Function to adjust longitude to -180 to 180; input in radians
+ adjust_lon : function(x) {
+ x = (Math.abs(x) < this.PI) ? x: (x - (this.sign(x)*this.TWO_PI) );
+ return x;
+ },
+
+// IGNF - DGR : algorithms used by IGN France
+
+// Function to adjust latitude to -90 to 90; input in radians
+ adjust_lat : function(x) {
+ x= (Math.abs(x) < this.HALF_PI) ? x: (x - (this.sign(x)*this.PI) );
+ return x;
+ },
+
+// Latitude Isometrique - close to tsfnz ...
+ latiso : function(eccent, phi, sinphi) {
+ if (Math.abs(phi) > this.HALF_PI) return +Number.NaN;
+ if (phi==this.HALF_PI) return Number.POSITIVE_INFINITY;
+ if (phi==-1.0*this.HALF_PI) return -1.0*Number.POSITIVE_INFINITY;
+
+ var con= eccent*sinphi;
+ return Math.log(Math.tan((this.HALF_PI+phi)/2.0))+eccent*Math.log((1.0-con)/(1.0+con))/2.0;
+ },
+
+ fL : function(x,L) {
+ return 2.0*Math.atan(x*Math.exp(L)) - this.HALF_PI;
+ },
+
+// Inverse Latitude Isometrique - close to ph2z
+ invlatiso : function(eccent, ts) {
+ var phi= this.fL(1.0,ts);
+ var Iphi= 0.0;
+ var con= 0.0;
+ do {
+ Iphi= phi;
+ con= eccent*Math.sin(Iphi);
+ phi= this.fL(Math.exp(eccent*Math.log((1.0+con)/(1.0-con))/2.0),ts)
+ } while (Math.abs(phi-Iphi)>1.0e-12);
+ return phi;
+ },
+
+// Needed for Gauss Schreiber
+// Original: Denis Makarov (info@binarythings.com)
+// Web Site: http://www.binarythings.com
+ sinh : function(x)
+ {
+ var r= Math.exp(x);
+ r= (r-1.0/r)/2.0;
+ return r;
+ },
+
+ cosh : function(x)
+ {
+ var r= Math.exp(x);
+ r= (r+1.0/r)/2.0;
+ return r;
+ },
+
+ tanh : function(x)
+ {
+ var r= Math.exp(x);
+ r= (r-1.0/r)/(r+1.0/r);
+ return r;
+ },
+
+ asinh : function(x)
+ {
+ var s= (x>= 0? 1.0:-1.0);
+ return s*(Math.log( Math.abs(x) + Math.sqrt(x*x+1.0) ));
+ },
+
+ acosh : function(x)
+ {
+ return 2.0*Math.log(Math.sqrt((x+1.0)/2.0) + Math.sqrt((x-1.0)/2.0));
+ },
+
+ atanh : function(x)
+ {
+ return Math.log((x-1.0)/(x+1.0))/2.0;
+ },
+
+// Grande Normale
+ gN : function(a,e,sinphi)
+ {
+ var temp= e*sinphi;
+ return a/Math.sqrt(1.0 - temp*temp);
+ },
+
+ //code from the PROJ.4 pj_mlfn.c file; this may be useful for other projections
+ pj_enfn: function(es) {
+ var en = new Array();
+ en[0] = this.C00 - es * (this.C02 + es * (this.C04 + es * (this.C06 + es * this.C08)));
+ en[1] = es * (this.C22 - es * (this.C04 + es * (this.C06 + es * this.C08)));
+ var t = es * es;
+ en[2] = t * (this.C44 - es * (this.C46 + es * this.C48));
+ t *= es;
+ en[3] = t * (this.C66 - es * this.C68);
+ en[4] = t * es * this.C88;
+ return en;
+ },
+
+ pj_mlfn: function(phi, sphi, cphi, en) {
+ cphi *= sphi;
+ sphi *= sphi;
+ return(en[0] * phi - cphi * (en[1] + sphi*(en[2]+ sphi*(en[3] + sphi*en[4]))));
+ },
+
+ pj_inv_mlfn: function(arg, es, en) {
+ var k = 1./(1.-es);
+ var phi = arg;
+ for (var i = Proj4js.common.MAX_ITER; i ; --i) { /* rarely goes over 2 iterations */
+ var s = Math.sin(phi);
+ var t = 1. - es * s * s;
+ //t = this.pj_mlfn(phi, s, Math.cos(phi), en) - arg;
+ //phi -= t * (t * Math.sqrt(t)) * k;
+ t = (this.pj_mlfn(phi, s, Math.cos(phi), en) - arg) * (t * Math.sqrt(t)) * k;
+ phi -= t;
+ if (Math.abs(t) < Proj4js.common.EPSLN)
+ return phi;
+ }
+ Proj4js.reportError("cass:pj_inv_mlfn: Convergence error");
+ return phi;
+ },
+
+/* meridinal distance for ellipsoid and inverse
+** 8th degree - accurate to < 1e-5 meters when used in conjuction
+** with typical major axis values.
+** Inverse determines phi to EPS (1e-11) radians, about 1e-6 seconds.
+*/
+ C00: 1.0,
+ C02: .25,
+ C04: .046875,
+ C06: .01953125,
+ C08: .01068115234375,
+ C22: .75,
+ C44: .46875,
+ C46: .01302083333333333333,
+ C48: .00712076822916666666,
+ C66: .36458333333333333333,
+ C68: .00569661458333333333,
+ C88: .3076171875
+
+};
+
+/** datum object
+*/
+Proj4js.datum = Proj4js.Class({
+
+ initialize : function(proj) {
+ this.datum_type = Proj4js.common.PJD_WGS84; //default setting
+ if (proj.datumCode && proj.datumCode == 'none') {
+ this.datum_type = Proj4js.common.PJD_NODATUM;
+ }
+ if (proj && proj.datum_params) {
+ for (var i=0; i 3) {
+ if (proj.datum_params[3] != 0 || proj.datum_params[4] != 0 ||
+ proj.datum_params[5] != 0 || proj.datum_params[6] != 0 ) {
+ this.datum_type = Proj4js.common.PJD_7PARAM;
+ proj.datum_params[3] *= Proj4js.common.SEC_TO_RAD;
+ proj.datum_params[4] *= Proj4js.common.SEC_TO_RAD;
+ proj.datum_params[5] *= Proj4js.common.SEC_TO_RAD;
+ proj.datum_params[6] = (proj.datum_params[6]/1000000.0) + 1.0;
+ }
+ }
+ }
+ if (proj) {
+ this.a = proj.a; //datum object also uses these values
+ this.b = proj.b;
+ this.es = proj.es;
+ this.ep2 = proj.ep2;
+ this.datum_params = proj.datum_params;
+ }
+ },
+
+ /****************************************************************/
+ // cs_compare_datums()
+ // Returns TRUE if the two datums match, otherwise FALSE.
+ compare_datums : function( dest ) {
+ if( this.datum_type != dest.datum_type ) {
+ return false; // false, datums are not equal
+ } else if( this.a != dest.a || Math.abs(this.es-dest.es) > 0.000000000050 ) {
+ // the tolerence for es is to ensure that GRS80 and WGS84
+ // are considered identical
+ return false;
+ } else if( this.datum_type == Proj4js.common.PJD_3PARAM ) {
+ return (this.datum_params[0] == dest.datum_params[0]
+ && this.datum_params[1] == dest.datum_params[1]
+ && this.datum_params[2] == dest.datum_params[2]);
+ } else if( this.datum_type == Proj4js.common.PJD_7PARAM ) {
+ return (this.datum_params[0] == dest.datum_params[0]
+ && this.datum_params[1] == dest.datum_params[1]
+ && this.datum_params[2] == dest.datum_params[2]
+ && this.datum_params[3] == dest.datum_params[3]
+ && this.datum_params[4] == dest.datum_params[4]
+ && this.datum_params[5] == dest.datum_params[5]
+ && this.datum_params[6] == dest.datum_params[6]);
+ } else if ( this.datum_type == Proj4js.common.PJD_GRIDSHIFT ||
+ dest.datum_type == Proj4js.common.PJD_GRIDSHIFT ) {
+ alert("ERROR: Grid shift transformations are not implemented.");
+ return false
+ } else {
+ return true; // datums are equal
+ }
+ }, // cs_compare_datums()
+
+ /*
+ * The function Convert_Geodetic_To_Geocentric converts geodetic coordinates
+ * (latitude, longitude, and height) to geocentric coordinates (X, Y, Z),
+ * according to the current ellipsoid parameters.
+ *
+ * Latitude : Geodetic latitude in radians (input)
+ * Longitude : Geodetic longitude in radians (input)
+ * Height : Geodetic height, in meters (input)
+ * X : Calculated Geocentric X coordinate, in meters (output)
+ * Y : Calculated Geocentric Y coordinate, in meters (output)
+ * Z : Calculated Geocentric Z coordinate, in meters (output)
+ *
+ */
+ geodetic_to_geocentric : function(p) {
+ var Longitude = p.x;
+ var Latitude = p.y;
+ var Height = p.z ? p.z : 0; //Z value not always supplied
+ var X; // output
+ var Y;
+ var Z;
+
+ var Error_Code=0; // GEOCENT_NO_ERROR;
+ var Rn; /* Earth radius at location */
+ var Sin_Lat; /* Math.sin(Latitude) */
+ var Sin2_Lat; /* Square of Math.sin(Latitude) */
+ var Cos_Lat; /* Math.cos(Latitude) */
+
+ /*
+ ** Don't blow up if Latitude is just a little out of the value
+ ** range as it may just be a rounding issue. Also removed longitude
+ ** test, it should be wrapped by Math.cos() and Math.sin(). NFW for PROJ.4, Sep/2001.
+ */
+ if( Latitude < -Proj4js.common.HALF_PI && Latitude > -1.001 * Proj4js.common.HALF_PI ) {
+ Latitude = -Proj4js.common.HALF_PI;
+ } else if( Latitude > Proj4js.common.HALF_PI && Latitude < 1.001 * Proj4js.common.HALF_PI ) {
+ Latitude = Proj4js.common.HALF_PI;
+ } else if ((Latitude < -Proj4js.common.HALF_PI) || (Latitude > Proj4js.common.HALF_PI)) {
+ /* Latitude out of range */
+ Proj4js.reportError('geocent:lat out of range:'+Latitude);
+ return null;
+ }
+
+ if (Longitude > Proj4js.common.PI) Longitude -= (2*Proj4js.common.PI);
+ Sin_Lat = Math.sin(Latitude);
+ Cos_Lat = Math.cos(Latitude);
+ Sin2_Lat = Sin_Lat * Sin_Lat;
+ Rn = this.a / (Math.sqrt(1.0e0 - this.es * Sin2_Lat));
+ X = (Rn + Height) * Cos_Lat * Math.cos(Longitude);
+ Y = (Rn + Height) * Cos_Lat * Math.sin(Longitude);
+ Z = ((Rn * (1 - this.es)) + Height) * Sin_Lat;
+
+ p.x = X;
+ p.y = Y;
+ p.z = Z;
+ return Error_Code;
+ }, // cs_geodetic_to_geocentric()
+
+
+ geocentric_to_geodetic : function (p) {
+/* local defintions and variables */
+/* end-criterium of loop, accuracy of sin(Latitude) */
+var genau = 1.E-12;
+var genau2 = (genau*genau);
+var maxiter = 30;
+
+ var P; /* distance between semi-minor axis and location */
+ var RR; /* distance between center and location */
+ var CT; /* sin of geocentric latitude */
+ var ST; /* cos of geocentric latitude */
+ var RX;
+ var RK;
+ var RN; /* Earth radius at location */
+ var CPHI0; /* cos of start or old geodetic latitude in iterations */
+ var SPHI0; /* sin of start or old geodetic latitude in iterations */
+ var CPHI; /* cos of searched geodetic latitude */
+ var SPHI; /* sin of searched geodetic latitude */
+ var SDPHI; /* end-criterium: addition-theorem of sin(Latitude(iter)-Latitude(iter-1)) */
+ var At_Pole; /* indicates location is in polar region */
+ var iter; /* # of continous iteration, max. 30 is always enough (s.a.) */
+
+ var X = p.x;
+ var Y = p.y;
+ var Z = p.z ? p.z : 0.0; //Z value not always supplied
+ var Longitude;
+ var Latitude;
+ var Height;
+
+ At_Pole = false;
+ P = Math.sqrt(X*X+Y*Y);
+ RR = Math.sqrt(X*X+Y*Y+Z*Z);
+
+/* special cases for latitude and longitude */
+ if (P/this.a < genau) {
+
+/* special case, if P=0. (X=0., Y=0.) */
+ At_Pole = true;
+ Longitude = 0.0;
+
+/* if (X,Y,Z)=(0.,0.,0.) then Height becomes semi-minor axis
+ * of ellipsoid (=center of mass), Latitude becomes PI/2 */
+ if (RR/this.a < genau) {
+ Latitude = Proj4js.common.HALF_PI;
+ Height = -this.b;
+ return;
+ }
+ } else {
+/* ellipsoidal (geodetic) longitude
+ * interval: -PI < Longitude <= +PI */
+ Longitude=Math.atan2(Y,X);
+ }
+
+/* --------------------------------------------------------------
+ * Following iterative algorithm was developped by
+ * "Institut f�r Erdmessung", University of Hannover, July 1988.
+ * Internet: www.ife.uni-hannover.de
+ * Iterative computation of CPHI,SPHI and Height.
+ * Iteration of CPHI and SPHI to 10**-12 radian resp.
+ * 2*10**-7 arcsec.
+ * --------------------------------------------------------------
+ */
+ CT = Z/RR;
+ ST = P/RR;
+ RX = 1.0/Math.sqrt(1.0-this.es*(2.0-this.es)*ST*ST);
+ CPHI0 = ST*(1.0-this.es)*RX;
+ SPHI0 = CT*RX;
+ iter = 0;
+
+/* loop to find sin(Latitude) resp. Latitude
+ * until |sin(Latitude(iter)-Latitude(iter-1))| < genau */
+ do
+ {
+ iter++;
+ RN = this.a/Math.sqrt(1.0-this.es*SPHI0*SPHI0);
+
+/* ellipsoidal (geodetic) height */
+ Height = P*CPHI0+Z*SPHI0-RN*(1.0-this.es*SPHI0*SPHI0);
+
+ RK = this.es*RN/(RN+Height);
+ RX = 1.0/Math.sqrt(1.0-RK*(2.0-RK)*ST*ST);
+ CPHI = ST*(1.0-RK)*RX;
+ SPHI = CT*RX;
+ SDPHI = SPHI*CPHI0-CPHI*SPHI0;
+ CPHI0 = CPHI;
+ SPHI0 = SPHI;
+ }
+ while (SDPHI*SDPHI > genau2 && iter < maxiter);
+
+/* ellipsoidal (geodetic) latitude */
+ Latitude=Math.atan(SPHI/Math.abs(CPHI));
+
+ p.x = Longitude;
+ p.y = Latitude;
+ p.z = Height;
+ return p;
+ }, // cs_geocentric_to_geodetic()
+
+ /** Convert_Geocentric_To_Geodetic
+ * The method used here is derived from 'An Improved Algorithm for
+ * Geocentric to Geodetic Coordinate Conversion', by Ralph Toms, Feb 1996
+ */
+ geocentric_to_geodetic_noniter : function (p) {
+ var X = p.x;
+ var Y = p.y;
+ var Z = p.z ? p.z : 0; //Z value not always supplied
+ var Longitude;
+ var Latitude;
+ var Height;
+
+ var W; /* distance from Z axis */
+ var W2; /* square of distance from Z axis */
+ var T0; /* initial estimate of vertical component */
+ var T1; /* corrected estimate of vertical component */
+ var S0; /* initial estimate of horizontal component */
+ var S1; /* corrected estimate of horizontal component */
+ var Sin_B0; /* Math.sin(B0), B0 is estimate of Bowring aux variable */
+ var Sin3_B0; /* cube of Math.sin(B0) */
+ var Cos_B0; /* Math.cos(B0) */
+ var Sin_p1; /* Math.sin(phi1), phi1 is estimated latitude */
+ var Cos_p1; /* Math.cos(phi1) */
+ var Rn; /* Earth radius at location */
+ var Sum; /* numerator of Math.cos(phi1) */
+ var At_Pole; /* indicates location is in polar region */
+
+ X = parseFloat(X); // cast from string to float
+ Y = parseFloat(Y);
+ Z = parseFloat(Z);
+
+ At_Pole = false;
+ if (X != 0.0)
+ {
+ Longitude = Math.atan2(Y,X);
+ }
+ else
+ {
+ if (Y > 0)
+ {
+ Longitude = Proj4js.common.HALF_PI;
+ }
+ else if (Y < 0)
+ {
+ Longitude = -Proj4js.common.HALF_PI;
+ }
+ else
+ {
+ At_Pole = true;
+ Longitude = 0.0;
+ if (Z > 0.0)
+ { /* north pole */
+ Latitude = Proj4js.common.HALF_PI;
+ }
+ else if (Z < 0.0)
+ { /* south pole */
+ Latitude = -Proj4js.common.HALF_PI;
+ }
+ else
+ { /* center of earth */
+ Latitude = Proj4js.common.HALF_PI;
+ Height = -this.b;
+ return;
+ }
+ }
+ }
+ W2 = X*X + Y*Y;
+ W = Math.sqrt(W2);
+ T0 = Z * Proj4js.common.AD_C;
+ S0 = Math.sqrt(T0 * T0 + W2);
+ Sin_B0 = T0 / S0;
+ Cos_B0 = W / S0;
+ Sin3_B0 = Sin_B0 * Sin_B0 * Sin_B0;
+ T1 = Z + this.b * this.ep2 * Sin3_B0;
+ Sum = W - this.a * this.es * Cos_B0 * Cos_B0 * Cos_B0;
+ S1 = Math.sqrt(T1*T1 + Sum * Sum);
+ Sin_p1 = T1 / S1;
+ Cos_p1 = Sum / S1;
+ Rn = this.a / Math.sqrt(1.0 - this.es * Sin_p1 * Sin_p1);
+ if (Cos_p1 >= Proj4js.common.COS_67P5)
+ {
+ Height = W / Cos_p1 - Rn;
+ }
+ else if (Cos_p1 <= -Proj4js.common.COS_67P5)
+ {
+ Height = W / -Cos_p1 - Rn;
+ }
+ else
+ {
+ Height = Z / Sin_p1 + Rn * (this.es - 1.0);
+ }
+ if (At_Pole == false)
+ {
+ Latitude = Math.atan(Sin_p1 / Cos_p1);
+ }
+
+ p.x = Longitude;
+ p.y = Latitude;
+ p.z = Height;
+ return p;
+ }, // geocentric_to_geodetic_noniter()
+
+ /****************************************************************/
+ // pj_geocentic_to_wgs84( p )
+ // p = point to transform in geocentric coordinates (x,y,z)
+ geocentric_to_wgs84 : function ( p ) {
+
+ if( this.datum_type == Proj4js.common.PJD_3PARAM )
+ {
+ // if( x[io] == HUGE_VAL )
+ // continue;
+ p.x += this.datum_params[0];
+ p.y += this.datum_params[1];
+ p.z += this.datum_params[2];
+
+ }
+ else if (this.datum_type == Proj4js.common.PJD_7PARAM)
+ {
+ var Dx_BF =this.datum_params[0];
+ var Dy_BF =this.datum_params[1];
+ var Dz_BF =this.datum_params[2];
+ var Rx_BF =this.datum_params[3];
+ var Ry_BF =this.datum_params[4];
+ var Rz_BF =this.datum_params[5];
+ var M_BF =this.datum_params[6];
+ // if( x[io] == HUGE_VAL )
+ // continue;
+ var x_out = M_BF*( p.x - Rz_BF*p.y + Ry_BF*p.z) + Dx_BF;
+ var y_out = M_BF*( Rz_BF*p.x + p.y - Rx_BF*p.z) + Dy_BF;
+ var z_out = M_BF*(-Ry_BF*p.x + Rx_BF*p.y + p.z) + Dz_BF;
+ p.x = x_out;
+ p.y = y_out;
+ p.z = z_out;
+ }
+ }, // cs_geocentric_to_wgs84
+
+ /****************************************************************/
+ // pj_geocentic_from_wgs84()
+ // coordinate system definition,
+ // point to transform in geocentric coordinates (x,y,z)
+ geocentric_from_wgs84 : function( p ) {
+
+ if( this.datum_type == Proj4js.common.PJD_3PARAM )
+ {
+ //if( x[io] == HUGE_VAL )
+ // continue;
+ p.x -= this.datum_params[0];
+ p.y -= this.datum_params[1];
+ p.z -= this.datum_params[2];
+
+ }
+ else if (this.datum_type == Proj4js.common.PJD_7PARAM)
+ {
+ var Dx_BF =this.datum_params[0];
+ var Dy_BF =this.datum_params[1];
+ var Dz_BF =this.datum_params[2];
+ var Rx_BF =this.datum_params[3];
+ var Ry_BF =this.datum_params[4];
+ var Rz_BF =this.datum_params[5];
+ var M_BF =this.datum_params[6];
+ var x_tmp = (p.x - Dx_BF) / M_BF;
+ var y_tmp = (p.y - Dy_BF) / M_BF;
+ var z_tmp = (p.z - Dz_BF) / M_BF;
+ //if( x[io] == HUGE_VAL )
+ // continue;
+
+ p.x = x_tmp + Rz_BF*y_tmp - Ry_BF*z_tmp;
+ p.y = -Rz_BF*x_tmp + y_tmp + Rx_BF*z_tmp;
+ p.z = Ry_BF*x_tmp - Rx_BF*y_tmp + z_tmp;
+ } //cs_geocentric_from_wgs84()
+ }
+});
+
+/** point object, nothing fancy, just allows values to be
+ passed back and forth by reference rather than by value.
+ Other point classes may be used as long as they have
+ x and y properties, which will get modified in the transform method.
+*/
+Proj4js.Point = Proj4js.Class({
+
+ /**
+ * Constructor: Proj4js.Point
+ *
+ * Parameters:
+ * - x {float} or {Array} either the first coordinates component or
+ * the full coordinates
+ * - y {float} the second component
+ * - z {float} the third component, optional.
+ */
+ initialize : function(x,y,z) {
+ if (typeof x == 'object') {
+ this.x = x[0];
+ this.y = x[1];
+ this.z = x[2] || 0.0;
+ } else if (typeof x == 'string' && typeof y == 'undefined') {
+ var coords = x.split(',');
+ this.x = parseFloat(coords[0]);
+ this.y = parseFloat(coords[1]);
+ this.z = parseFloat(coords[2]) || 0.0;
+ } else {
+ this.x = x;
+ this.y = y;
+ this.z = z || 0.0;
+ }
+ },
+
+ /**
+ * APIMethod: clone
+ * Build a copy of a Proj4js.Point object.
+ *
+ * Return:
+ * {Proj4js}.Point the cloned point.
+ */
+ clone : function() {
+ return new Proj4js.Point(this.x, this.y, this.z);
+ },
+
+ /**
+ * APIMethod: toString
+ * Return a readable string version of the point
+ *
+ * Return:
+ * {String} String representation of Proj4js.Point object.
+ * (ex. "x=5,y=42")
+ */
+ toString : function() {
+ return ("x=" + this.x + ",y=" + this.y);
+ },
+
+ /**
+ * APIMethod: toShortString
+ * Return a short string version of the point.
+ *
+ * Return:
+ * {String} Shortened String representation of Proj4js.Point object.
+ * (ex. "5, 42")
+ */
+ toShortString : function() {
+ return (this.x + ", " + this.y);
+ }
+});
+
+Proj4js.PrimeMeridian = {
+ "greenwich": 0.0, //"0dE",
+ "lisbon": -9.131906111111, //"9d07'54.862\"W",
+ "paris": 2.337229166667, //"2d20'14.025\"E",
+ "bogota": -74.080916666667, //"74d04'51.3\"W",
+ "madrid": -3.687938888889, //"3d41'16.58\"W",
+ "rome": 12.452333333333, //"12d27'8.4\"E",
+ "bern": 7.439583333333, //"7d26'22.5\"E",
+ "jakarta": 106.807719444444, //"106d48'27.79\"E",
+ "ferro": -17.666666666667, //"17d40'W",
+ "brussels": 4.367975, //"4d22'4.71\"E",
+ "stockholm": 18.058277777778, //"18d3'29.8\"E",
+ "athens": 23.7163375, //"23d42'58.815\"E",
+ "oslo": 10.722916666667 //"10d43'22.5\"E"
+};
+
+Proj4js.Ellipsoid = {
+ "MERIT": {a:6378137.0, rf:298.257, ellipseName:"MERIT 1983"},
+ "SGS85": {a:6378136.0, rf:298.257, ellipseName:"Soviet Geodetic System 85"},
+ "GRS80": {a:6378137.0, rf:298.257222101, ellipseName:"GRS 1980(IUGG, 1980)"},
+ "IAU76": {a:6378140.0, rf:298.257, ellipseName:"IAU 1976"},
+ "airy": {a:6377563.396, b:6356256.910, ellipseName:"Airy 1830"},
+ "APL4.": {a:6378137, rf:298.25, ellipseName:"Appl. Physics. 1965"},
+ "NWL9D": {a:6378145.0, rf:298.25, ellipseName:"Naval Weapons Lab., 1965"},
+ "mod_airy": {a:6377340.189, b:6356034.446, ellipseName:"Modified Airy"},
+ "andrae": {a:6377104.43, rf:300.0, ellipseName:"Andrae 1876 (Den., Iclnd.)"},
+ "aust_SA": {a:6378160.0, rf:298.25, ellipseName:"Australian Natl & S. Amer. 1969"},
+ "GRS67": {a:6378160.0, rf:298.2471674270, ellipseName:"GRS 67(IUGG 1967)"},
+ "bessel": {a:6377397.155, rf:299.1528128, ellipseName:"Bessel 1841"},
+ "bess_nam": {a:6377483.865, rf:299.1528128, ellipseName:"Bessel 1841 (Namibia)"},
+ "clrk66": {a:6378206.4, b:6356583.8, ellipseName:"Clarke 1866"},
+ "clrk80": {a:6378249.145, rf:293.4663, ellipseName:"Clarke 1880 mod."},
+ "CPM": {a:6375738.7, rf:334.29, ellipseName:"Comm. des Poids et Mesures 1799"},
+ "delmbr": {a:6376428.0, rf:311.5, ellipseName:"Delambre 1810 (Belgium)"},
+ "engelis": {a:6378136.05, rf:298.2566, ellipseName:"Engelis 1985"},
+ "evrst30": {a:6377276.345, rf:300.8017, ellipseName:"Everest 1830"},
+ "evrst48": {a:6377304.063, rf:300.8017, ellipseName:"Everest 1948"},
+ "evrst56": {a:6377301.243, rf:300.8017, ellipseName:"Everest 1956"},
+ "evrst69": {a:6377295.664, rf:300.8017, ellipseName:"Everest 1969"},
+ "evrstSS": {a:6377298.556, rf:300.8017, ellipseName:"Everest (Sabah & Sarawak)"},
+ "fschr60": {a:6378166.0, rf:298.3, ellipseName:"Fischer (Mercury Datum) 1960"},
+ "fschr60m": {a:6378155.0, rf:298.3, ellipseName:"Fischer 1960"},
+ "fschr68": {a:6378150.0, rf:298.3, ellipseName:"Fischer 1968"},
+ "helmert": {a:6378200.0, rf:298.3, ellipseName:"Helmert 1906"},
+ "hough": {a:6378270.0, rf:297.0, ellipseName:"Hough"},
+ "intl": {a:6378388.0, rf:297.0, ellipseName:"International 1909 (Hayford)"},
+ "kaula": {a:6378163.0, rf:298.24, ellipseName:"Kaula 1961"},
+ "lerch": {a:6378139.0, rf:298.257, ellipseName:"Lerch 1979"},
+ "mprts": {a:6397300.0, rf:191.0, ellipseName:"Maupertius 1738"},
+ "new_intl": {a:6378157.5, b:6356772.2, ellipseName:"New International 1967"},
+ "plessis": {a:6376523.0, rf:6355863.0, ellipseName:"Plessis 1817 (France)"},
+ "krass": {a:6378245.0, rf:298.3, ellipseName:"Krassovsky, 1942"},
+ "SEasia": {a:6378155.0, b:6356773.3205, ellipseName:"Southeast Asia"},
+ "walbeck": {a:6376896.0, b:6355834.8467, ellipseName:"Walbeck"},
+ "WGS60": {a:6378165.0, rf:298.3, ellipseName:"WGS 60"},
+ "WGS66": {a:6378145.0, rf:298.25, ellipseName:"WGS 66"},
+ "WGS72": {a:6378135.0, rf:298.26, ellipseName:"WGS 72"},
+ "WGS84": {a:6378137.0, rf:298.257223563, ellipseName:"WGS 84"},
+ "sphere": {a:6370997.0, b:6370997.0, ellipseName:"Normal Sphere (r=6370997)"}
+};
+
+Proj4js.Datum = {
+ "WGS84": {towgs84: "0,0,0", ellipse: "WGS84", datumName: "WGS84"},
+ "GGRS87": {towgs84: "-199.87,74.79,246.62", ellipse: "GRS80", datumName: "Greek_Geodetic_Reference_System_1987"},
+ "NAD83": {towgs84: "0,0,0", ellipse: "GRS80", datumName: "North_American_Datum_1983"},
+ "NAD27": {nadgrids: "@conus,@alaska,@ntv2_0.gsb,@ntv1_can.dat", ellipse: "clrk66", datumName: "North_American_Datum_1927"},
+ "potsdam": {towgs84: "606.0,23.0,413.0", ellipse: "bessel", datumName: "Potsdam Rauenberg 1950 DHDN"},
+ "carthage": {towgs84: "-263.0,6.0,431.0", ellipse: "clark80", datumName: "Carthage 1934 Tunisia"},
+ "hermannskogel": {towgs84: "653.0,-212.0,449.0", ellipse: "bessel", datumName: "Hermannskogel"},
+ "ire65": {towgs84: "482.530,-130.596,564.557,-1.042,-0.214,-0.631,8.15", ellipse: "mod_airy", datumName: "Ireland 1965"},
+ "nzgd49": {towgs84: "59.47,-5.04,187.44,0.47,-0.1,1.024,-4.5993", ellipse: "intl", datumName: "New Zealand Geodetic Datum 1949"},
+ "OSGB36": {towgs84: "446.448,-125.157,542.060,0.1502,0.2470,0.8421,-20.4894", ellipse: "airy", datumName: "Airy 1830"}
+};
+
+Proj4js.WGS84 = new Proj4js.Proj('WGS84');
+Proj4js.Datum['OSB36'] = Proj4js.Datum['OSGB36']; //as returned from spatialreference.org
+
+//lookup table to go from the projection name in WKT to the Proj4js projection name
+//build this out as required
+Proj4js.wktProjections = {
+ "Lambert Tangential Conformal Conic Projection": "lcc",
+ "Mercator": "merc",
+ "Popular Visualisation Pseudo Mercator": "merc",
+ "Mercator_1SP": "merc",
+ "Transverse_Mercator": "tmerc",
+ "Transverse Mercator": "tmerc",
+ "Lambert Azimuthal Equal Area": "laea",
+ "Universal Transverse Mercator System": "utm"
+};
+
+
diff --git a/ajax/libs/proj4js/1.1.0/projCode/aea.js b/ajax/libs/proj4js/1.1.0/projCode/aea.js
new file mode 100755
index 000000000..947e780af
--- /dev/null
+++ b/ajax/libs/proj4js/1.1.0/projCode/aea.js
@@ -0,0 +1,149 @@
+/*******************************************************************************
+NAME ALBERS CONICAL EQUAL AREA
+
+PURPOSE: Transforms input longitude and latitude to Easting and Northing
+ for the Albers Conical Equal Area projection. The longitude
+ and latitude must be in radians. The Easting and Northing
+ values will be returned in meters.
+
+PROGRAMMER DATE
+---------- ----
+T. Mittan, Feb, 1992
+
+ALGORITHM REFERENCES
+
+1. Snyder, John P., "Map Projections--A Working Manual", U.S. Geological
+ Survey Professional Paper 1395 (Supersedes USGS Bulletin 1532), United
+ State Government Printing Office, Washington D.C., 1987.
+
+2. Snyder, John P. and Voxland, Philip M., "An Album of Map Projections",
+ U.S. Geological Survey Professional Paper 1453 , United State Government
+ Printing Office, Washington D.C., 1989.
+*******************************************************************************/
+
+
+Proj4js.Proj.aea = {
+ init : function() {
+
+ if (Math.abs(this.lat1 + this.lat2) < Proj4js.common.EPSLN) {
+ Proj4js.reportError("aeaInitEqualLatitudes");
+ return;
+ }
+ this.temp = this.b / this.a;
+ this.es = 1.0 - Math.pow(this.temp,2);
+ this.e3 = Math.sqrt(this.es);
+
+ this.sin_po=Math.sin(this.lat1);
+ this.cos_po=Math.cos(this.lat1);
+ this.t1=this.sin_po;
+ this.con = this.sin_po;
+ this.ms1 = Proj4js.common.msfnz(this.e3,this.sin_po,this.cos_po);
+ this.qs1 = Proj4js.common.qsfnz(this.e3,this.sin_po,this.cos_po);
+
+ this.sin_po=Math.sin(this.lat2);
+ this.cos_po=Math.cos(this.lat2);
+ this.t2=this.sin_po;
+ this.ms2 = Proj4js.common.msfnz(this.e3,this.sin_po,this.cos_po);
+ this.qs2 = Proj4js.common.qsfnz(this.e3,this.sin_po,this.cos_po);
+
+ this.sin_po=Math.sin(this.lat0);
+ this.cos_po=Math.cos(this.lat0);
+ this.t3=this.sin_po;
+ this.qs0 = Proj4js.common.qsfnz(this.e3,this.sin_po,this.cos_po);
+
+ if (Math.abs(this.lat1 - this.lat2) > Proj4js.common.EPSLN) {
+ this.ns0 = (this.ms1 * this.ms1 - this.ms2 *this.ms2)/ (this.qs2 - this.qs1);
+ } else {
+ this.ns0 = this.con;
+ }
+ this.c = this.ms1 * this.ms1 + this.ns0 * this.qs1;
+ this.rh = this.a * Math.sqrt(this.c - this.ns0 * this.qs0)/this.ns0;
+ },
+
+/* Albers Conical Equal Area forward equations--mapping lat,long to x,y
+ -------------------------------------------------------------------*/
+ forward: function(p){
+
+ var lon=p.x;
+ var lat=p.y;
+
+ this.sin_phi=Math.sin(lat);
+ this.cos_phi=Math.cos(lat);
+
+ var qs = Proj4js.common.qsfnz(this.e3,this.sin_phi,this.cos_phi);
+ var rh1 =this.a * Math.sqrt(this.c - this.ns0 * qs)/this.ns0;
+ var theta = this.ns0 * Proj4js.common.adjust_lon(lon - this.long0);
+ var x = rh1 * Math.sin(theta) + this.x0;
+ var y = this.rh - rh1 * Math.cos(theta) + this.y0;
+
+ p.x = x;
+ p.y = y;
+ return p;
+ },
+
+
+ inverse: function(p) {
+ var rh1,qs,con,theta,lon,lat;
+
+ p.x -= this.x0;
+ p.y = this.rh - p.y + this.y0;
+ if (this.ns0 >= 0) {
+ rh1 = Math.sqrt(p.x *p.x + p.y * p.y);
+ con = 1.0;
+ } else {
+ rh1 = -Math.sqrt(p.x * p.x + p.y *p.y);
+ con = -1.0;
+ }
+ theta = 0.0;
+ if (rh1 != 0.0) {
+ theta = Math.atan2(con * p.x, con * p.y);
+ }
+ con = rh1 * this.ns0 / this.a;
+ qs = (this.c - con * con) / this.ns0;
+ if (this.e3 >= 1e-10) {
+ con = 1 - .5 * (1.0 -this.es) * Math.log((1.0 - this.e3) / (1.0 + this.e3))/this.e3;
+ if (Math.abs(Math.abs(con) - Math.abs(qs)) > .0000000001 ) {
+ lat = this.phi1z(this.e3,qs);
+ } else {
+ if (qs >= 0) {
+ lat = .5 * Proj4js.common.PI;
+ } else {
+ lat = -.5 * Proj4js.common.PI;
+ }
+ }
+ } else {
+ lat = this.phi1z(this.e3,qs);
+ }
+
+ lon = Proj4js.common.adjust_lon(theta/this.ns0 + this.long0);
+ p.x = lon;
+ p.y = lat;
+ return p;
+ },
+
+/* Function to compute phi1, the latitude for the inverse of the
+ Albers Conical Equal-Area projection.
+-------------------------------------------*/
+ phi1z: function (eccent,qs) {
+ var sinphi, cosphi, con, com, dphi;
+ var phi = Proj4js.common.asinz(.5 * qs);
+ if (eccent < Proj4js.common.EPSLN) return phi;
+
+ var eccnts = eccent * eccent;
+ for (var i = 1; i <= 25; i++) {
+ sinphi = Math.sin(phi);
+ cosphi = Math.cos(phi);
+ con = eccent * sinphi;
+ com = 1.0 - con * con;
+ dphi = .5 * com * com / cosphi * (qs / (1.0 - eccnts) - sinphi / com + .5 / eccent * Math.log((1.0 - con) / (1.0 + con)));
+ phi = phi + dphi;
+ if (Math.abs(dphi) <= 1e-7) return phi;
+ }
+ Proj4js.reportError("aea:phi1z:Convergence error");
+ return null;
+ }
+
+};
+
+
+
diff --git a/ajax/libs/proj4js/1.1.0/projCode/aeqd.js b/ajax/libs/proj4js/1.1.0/projCode/aeqd.js
new file mode 100755
index 000000000..6e0455cb5
--- /dev/null
+++ b/ajax/libs/proj4js/1.1.0/projCode/aeqd.js
@@ -0,0 +1,75 @@
+Proj4js.Proj.aeqd = {
+
+ init : function() {
+ this.sin_p12=Math.sin(this.lat0);
+ this.cos_p12=Math.cos(this.lat0);
+ },
+
+ forward: function(p) {
+ var lon=p.x;
+ var lat=p.y;
+ var ksp;
+
+ var sinphi=Math.sin(p.y);
+ var cosphi=Math.cos(p.y);
+ var dlon = Proj4js.common.adjust_lon(lon - this.long0);
+ var coslon = Math.cos(dlon);
+ var g = this.sin_p12 * sinphi + this.cos_p12 * cosphi * coslon;
+ if (Math.abs(Math.abs(g) - 1.0) < Proj4js.common.EPSLN) {
+ ksp = 1.0;
+ if (g < 0.0) {
+ Proj4js.reportError("aeqd:Fwd:PointError");
+ return;
+ }
+ } else {
+ var z = Math.acos(g);
+ ksp = z/Math.sin(z);
+ }
+ p.x = this.x0 + this.a * ksp * cosphi * Math.sin(dlon);
+ p.y = this.y0 + this.a * ksp * (this.cos_p12 * sinphi - this.sin_p12 * cosphi * coslon);
+ return p;
+ },
+
+ inverse: function(p){
+ p.x -= this.x0;
+ p.y -= this.y0;
+
+ var rh = Math.sqrt(p.x * p.x + p.y *p.y);
+ if (rh > (2.0 * Proj4js.common.HALF_PI * this.a)) {
+ Proj4js.reportError("aeqdInvDataError");
+ return;
+ }
+ var z = rh / this.a;
+
+ var sinz=Math.sin(z);
+ var cosz=Math.cos(z);
+
+ var lon = this.long0;
+ var lat;
+ if (Math.abs(rh) <= Proj4js.common.EPSLN) {
+ lat = this.lat0;
+ } else {
+ lat = Proj4js.common.asinz(cosz * this.sin_p12 + (p.y * sinz * this.cos_p12) / rh);
+ var con = Math.abs(this.lat0) - Proj4js.common.HALF_PI;
+ if (Math.abs(con) <= Proj4js.common.EPSLN) {
+ if (this.lat0 >= 0.0) {
+ lon = Proj4js.common.adjust_lon(this.long0 + Math.atan2(p.x , -p.y));
+ } else {
+ lon = Proj4js.common.adjust_lon(this.long0 - Math.atan2(-p.x , p.y));
+ }
+ } else {
+ con = cosz - this.sin_p12 * Math.sin(lat);
+ if ((Math.abs(con) < Proj4js.common.EPSLN) && (Math.abs(p.x) < Proj4js.common.EPSLN)) {
+ //no-op, just keep the lon value as is
+ } else {
+ var temp = Math.atan2((p.x * sinz * this.cos_p12), (con * rh));
+ lon = Proj4js.common.adjust_lon(this.long0 + Math.atan2((p.x * sinz * this.cos_p12), (con * rh)));
+ }
+ }
+ }
+
+ p.x = lon;
+ p.y = lat;
+ return p;
+ }
+};
diff --git a/ajax/libs/proj4js/1.1.0/projCode/cass.js b/ajax/libs/proj4js/1.1.0/projCode/cass.js
new file mode 100755
index 000000000..ef629457d
--- /dev/null
+++ b/ajax/libs/proj4js/1.1.0/projCode/cass.js
@@ -0,0 +1,108 @@
+/*******************************************************************************
+NAME CASSINI
+
+PURPOSE: Transforms input longitude and latitude to Easting and
+ Northing for the Cassini projection. The
+ longitude and latitude must be in radians. The Easting
+ and Northing values will be returned in meters.
+ Ported from PROJ.4.
+
+
+ALGORITHM REFERENCES
+
+1. Snyder, John P., "Map Projections--A Working Manual", U.S. Geological
+ Survey Professional Paper 1395 (Supersedes USGS Bulletin 1532), United
+ State Government Printing Office, Washington D.C., 1987.
+
+2. Snyder, John P. and Voxland, Philip M., "An Album of Map Projections",
+ U.S. Geological Survey Professional Paper 1453 , United State Government
+*******************************************************************************/
+
+
+//Proj4js.defs["EPSG:28191"] = "+proj=cass +lat_0=31.73409694444445 +lon_0=35.21208055555556 +x_0=170251.555 +y_0=126867.909 +a=6378300.789 +b=6356566.435 +towgs84=-275.722,94.7824,340.894,-8.001,-4.42,-11.821,1 +units=m +no_defs";
+
+// Initialize the Cassini projection
+// -----------------------------------------------------------------
+
+Proj4js.Proj.cass = {
+ init : function() {
+ if (!this.sphere) {
+ this.en = Proj4js.common.pj_enfn(this.es)
+ this.m0 = Proj4js.common.pj_mlfn(this.lat0, Math.sin(this.lat0), Math.cos(this.lat0), this.en);
+ }
+ },
+
+ C1: .16666666666666666666,
+ C2: .00833333333333333333,
+ C3: .04166666666666666666,
+ C4: .33333333333333333333,
+ C5: .06666666666666666666,
+
+
+/* Cassini forward equations--mapping lat,long to x,y
+ -----------------------------------------------------------------------*/
+ forward: function(p) {
+
+ /* Forward equations
+ -----------------*/
+ var x,y;
+ var lam=p.x;
+ var phi=p.y;
+ lam = Proj4js.common.adjust_lon(lam - this.long0);
+
+ if (this.sphere) {
+ x = Math.asin(Math.cos(phi) * Math.sin(lam));
+ y = Math.atan2(Math.tan(phi) , Math.cos(lam)) - this.phi0;
+ } else {
+ //ellipsoid
+ this.n = Math.sin(phi);
+ this.c = Math.cos(phi);
+ y = Proj4js.common.pj_mlfn(phi, this.n, this.c, this.en);
+ this.n = 1./Math.sqrt(1. - this.es * this.n * this.n);
+ this.tn = Math.tan(phi);
+ this.t = this.tn * this.tn;
+ this.a1 = lam * this.c;
+ this.c *= this.es * this.c / (1 - this.es);
+ this.a2 = this.a1 * this.a1;
+ x = this.n * this.a1 * (1. - this.a2 * this.t * (this.C1 - (8. - this.t + 8. * this.c) * this.a2 * this.C2));
+ y -= this.m0 - this.n * this.tn * this.a2 * (.5 + (5. - this.t + 6. * this.c) * this.a2 * this.C3);
+ }
+
+ p.x = this.a*x + this.x0;
+ p.y = this.a*y + this.y0;
+ return p;
+ },//cassFwd()
+
+/* Inverse equations
+ -----------------*/
+ inverse: function(p) {
+ p.x -= this.x0;
+ p.y -= this.y0;
+ var x = p.x/this.a;
+ var y = p.y/this.a;
+ var phi, lam;
+
+ if (this.sphere) {
+ this.dd = y + this.lat0;
+ phi = Math.asin(Math.sin(this.dd) * Math.cos(x));
+ lam = Math.atan2(Math.tan(x), Math.cos(this.dd));
+ } else {
+ /* ellipsoid */
+ var ph1 = Proj4js.common.pj_inv_mlfn(this.m0 + y, this.es, this.en);
+ this.tn = Math.tan(ph1);
+ this.t = this.tn * this.tn;
+ this.n = Math.sin(ph1);
+ this.r = 1. / (1. - this.es * this.n * this.n);
+ this.n = Math.sqrt(this.r);
+ this.r *= (1. - this.es) * this.n;
+ this.dd = x / this.n;
+ this.d2 = this.dd * this.dd;
+ phi = ph1 - (this.n * this.tn / this.r) * this.d2 * (.5 - (1. + 3. * this.t) * this.d2 * this.C3);
+ lam = this.dd * (1. + this.t * this.d2 * (-this.C4 + (1. + 3. * this.t) * this.d2 * this.C5)) / Math.cos(ph1);
+ }
+ p.x = Proj4js.common.adjust_lon(this.long0+lam);
+ p.y = phi;
+ return p;
+ }//cassInv()
+
+}
diff --git a/ajax/libs/proj4js/1.1.0/projCode/cea.js b/ajax/libs/proj4js/1.1.0/projCode/cea.js
new file mode 100755
index 000000000..6e2a8bc46
--- /dev/null
+++ b/ajax/libs/proj4js/1.1.0/projCode/cea.js
@@ -0,0 +1,85 @@
+/*******************************************************************************
+NAME LAMBERT CYLINDRICAL EQUAL AREA
+
+PURPOSE: Transforms input longitude and latitude to Easting and
+ Northing for the Lambert Cylindrical Equal Area projection.
+ This class of projection includes the Behrmann and
+ Gall-Peters Projections. The
+ longitude and latitude must be in radians. The Easting
+ and Northing values will be returned in meters.
+
+PROGRAMMER DATE
+---------- ----
+R. Marsden August 2009
+Winwaed Software Tech LLC, http://www.winwaed.com
+
+This function was adapted from the Miller Cylindrical Projection in the Proj4JS
+library.
+
+Note: This implementation assumes a Spherical Earth. The (commented) code
+has been included for the ellipsoidal forward transform, but derivation of
+the ellispoidal inverse transform is beyond me. Note that most of the
+Proj4JS implementations do NOT currently support ellipsoidal figures.
+Therefore this is not seen as a problem - especially this lack of support
+is explicitly stated here.
+
+ALGORITHM REFERENCES
+
+1. "Cartographic Projection Procedures for the UNIX Environment -
+ A User's Manual" by Gerald I. Evenden, USGS Open File Report 90-284
+ and Release 4 Interim Reports (2003)
+
+2. Snyder, John P., "Flattening the Earth - Two Thousand Years of Map
+ Projections", Univ. Chicago Press, 1993
+*******************************************************************************/
+
+Proj4js.Proj.cea = {
+
+/* Initialize the Cylindrical Equal Area projection
+ -------------------------------------------*/
+ init: function() {
+ //no-op
+ },
+
+
+ /* Cylindrical Equal Area forward equations--mapping lat,long to x,y
+ ------------------------------------------------------------*/
+ forward: function(p) {
+ var lon=p.x;
+ var lat=p.y;
+ /* Forward equations
+ -----------------*/
+ var dlon = Proj4js.common.adjust_lon(lon -this.long0);
+ var x = this.x0 + this.a * dlon * Math.cos(this.lat_ts);
+ var y = this.y0 + this.a * Math.sin(lat) / Math.cos(this.lat_ts);
+ /* Elliptical Forward Transform
+ Not implemented due to a lack of a matchign inverse function
+ {
+ var Sin_Lat = Math.sin(lat);
+ var Rn = this.a * (Math.sqrt(1.0e0 - this.es * Sin_Lat * Sin_Lat ));
+ x = this.x0 + this.a * dlon * Math.cos(this.lat_ts);
+ y = this.y0 + Rn * Math.sin(lat) / Math.cos(this.lat_ts);
+ }
+ */
+
+
+ p.x=x;
+ p.y=y;
+ return p;
+ },//ceaFwd()
+
+ /* Cylindrical Equal Area inverse equations--mapping x,y to lat/long
+ ------------------------------------------------------------*/
+ inverse: function(p) {
+ p.x -= this.x0;
+ p.y -= this.y0;
+
+ var lon = Proj4js.common.adjust_lon( this.long0 + (p.x / this.a) / Math.cos(this.lat_ts) );
+
+ var lat = Math.asin( (p.y/this.a) * Math.cos(this.lat_ts) );
+
+ p.x=lon;
+ p.y=lat;
+ return p;
+ }//ceaInv()
+};
diff --git a/ajax/libs/proj4js/1.1.0/projCode/eqc.js b/ajax/libs/proj4js/1.1.0/projCode/eqc.js
new file mode 100755
index 000000000..672c0e801
--- /dev/null
+++ b/ajax/libs/proj4js/1.1.0/projCode/eqc.js
@@ -0,0 +1,42 @@
+/* similar to equi.js FIXME proj4 uses eqc */
+Proj4js.Proj.eqc = {
+ init : function() {
+
+ if(!this.x0) this.x0=0;
+ if(!this.y0) this.y0=0;
+ if(!this.lat0) this.lat0=0;
+ if(!this.long0) this.long0=0;
+ if(!this.lat_ts) this.lat_ts=0;
+ if (!this.title) this.title = "Equidistant Cylindrical (Plate Carre)";
+
+ this.rc= Math.cos(this.lat_ts);
+ },
+
+
+ // forward equations--mapping lat,long to x,y
+ // -----------------------------------------------------------------
+ forward : function(p) {
+
+ var lon= p.x;
+ var lat= p.y;
+
+ var dlon = Proj4js.common.adjust_lon(lon - this.long0);
+ var dlat = Proj4js.common.adjust_lat(lat - this.lat0 );
+ p.x= this.x0 + (this.a*dlon*this.rc);
+ p.y= this.y0 + (this.a*dlat );
+ return p;
+ },
+
+ // inverse equations--mapping x,y to lat/long
+ // -----------------------------------------------------------------
+ inverse : function(p) {
+
+ var x= p.x;
+ var y= p.y;
+
+ p.x= Proj4js.common.adjust_lon(this.long0 + ((x - this.x0)/(this.a*this.rc)));
+ p.y= Proj4js.common.adjust_lat(this.lat0 + ((y - this.y0)/(this.a )));
+ return p;
+ }
+
+};
diff --git a/ajax/libs/proj4js/1.1.0/projCode/eqdc.js b/ajax/libs/proj4js/1.1.0/projCode/eqdc.js
new file mode 100755
index 000000000..ab8b4f8e1
--- /dev/null
+++ b/ajax/libs/proj4js/1.1.0/projCode/eqdc.js
@@ -0,0 +1,140 @@
+/*******************************************************************************
+NAME EQUIDISTANT CONIC
+
+PURPOSE: Transforms input longitude and latitude to Easting and Northing
+ for the Equidistant Conic projection. The longitude and
+ latitude must be in radians. The Easting and Northing values
+ will be returned in meters.
+
+PROGRAMMER DATE
+---------- ----
+T. Mittan Mar, 1993
+
+ALGORITHM REFERENCES
+
+1. Snyder, John P., "Map Projections--A Working Manual", U.S. Geological
+ Survey Professional Paper 1395 (Supersedes USGS Bulletin 1532), United
+ State Government Printing Office, Washington D.C., 1987.
+
+2. Snyder, John P. and Voxland, Philip M., "An Album of Map Projections",
+ U.S. Geological Survey Professional Paper 1453 , United State Government
+ Printing Office, Washington D.C., 1989.
+*******************************************************************************/
+
+/* Variables common to all subroutines in this code file
+ -----------------------------------------------------*/
+
+Proj4js.Proj.eqdc = {
+
+/* Initialize the Equidistant Conic projection
+ ------------------------------------------*/
+ init: function() {
+
+ /* Place parameters in static storage for common use
+ -------------------------------------------------*/
+
+ if(!this.mode) this.mode=0;//chosen default mode
+ this.temp = this.b / this.a;
+ this.es = 1.0 - Math.pow(this.temp,2);
+ this.e = Math.sqrt(this.es);
+ this.e0 = Proj4js.common.e0fn(this.es);
+ this.e1 = Proj4js.common.e1fn(this.es);
+ this.e2 = Proj4js.common.e2fn(this.es);
+ this.e3 = Proj4js.common.e3fn(this.es);
+
+ this.sinphi=Math.sin(this.lat1);
+ this.cosphi=Math.cos(this.lat1);
+
+ this.ms1 = Proj4js.common.msfnz(this.e,this.sinphi,this.cosphi);
+ this.ml1 = Proj4js.common.mlfn(this.e0, this.e1, this.e2,this.e3, this.lat1);
+
+ /* format B
+ ---------*/
+ if (this.mode != 0) {
+ if (Math.abs(this.lat1 + this.lat2) < Proj4js.common.EPSLN) {
+ Proj4js.reportError("eqdc:Init:EqualLatitudes");
+ //return(81);
+ }
+ this.sinphi=Math.sin(this.lat2);
+ this.cosphi=Math.cos(this.lat2);
+
+ this.ms2 = Proj4js.common.msfnz(this.e,this.sinphi,this.cosphi);
+ this.ml2 = Proj4js.common.mlfn(this.e0, this.e1, this.e2, this.e3, this.lat2);
+ if (Math.abs(this.lat1 - this.lat2) >= Proj4js.common.EPSLN) {
+ this.ns = (this.ms1 - this.ms2) / (this.ml2 - this.ml1);
+ } else {
+ this.ns = this.sinphi;
+ }
+ } else {
+ this.ns = this.sinphi;
+ }
+ this.g = this.ml1 + this.ms1/this.ns;
+ this.ml0 = Proj4js.common.mlfn(this.e0, this.e1,this. e2, this.e3, this.lat0);
+ this.rh = this.a * (this.g - this.ml0);
+ },
+
+
+/* Equidistant Conic forward equations--mapping lat,long to x,y
+ -----------------------------------------------------------*/
+ forward: function(p) {
+ var lon=p.x;
+ var lat=p.y;
+
+ /* Forward equations
+ -----------------*/
+ var ml = Proj4js.common.mlfn(this.e0, this.e1, this.e2, this.e3, lat);
+ var rh1 = this.a * (this.g - ml);
+ var theta = this.ns * Proj4js.common.adjust_lon(lon - this.long0);
+
+ var x = this.x0 + rh1 * Math.sin(theta);
+ var y = this.y0 + this.rh - rh1 * Math.cos(theta);
+ p.x=x;
+ p.y=y;
+ return p;
+ },
+
+/* Inverse equations
+ -----------------*/
+ inverse: function(p) {
+ p.x -= this.x0;
+ p.y = this.rh - p.y + this.y0;
+ var con, rh1;
+ if (this.ns >= 0) {
+ rh1 = Math.sqrt(p.x *p.x + p.y * p.y);
+ con = 1.0;
+ } else {
+ rh1 = -Math.sqrt(p.x *p. x +p. y * p.y);
+ con = -1.0;
+ }
+ var theta = 0.0;
+ if (rh1 != 0.0) theta = Math.atan2(con *p.x, con *p.y);
+ var ml = this.g - rh1 /this.a;
+ var lat = this.phi3z(ml,this.e0,this.e1,this.e2,this.e3);
+ var lon = Proj4js.common.adjust_lon(this.long0 + theta / this.ns);
+
+ p.x=lon;
+ p.y=lat;
+ return p;
+ },
+
+/* Function to compute latitude, phi3, for the inverse of the Equidistant
+ Conic projection.
+-----------------------------------------------------------------*/
+ phi3z: function(ml,e0,e1,e2,e3) {
+ var phi;
+ var dphi;
+
+ phi = ml;
+ for (var i = 0; i < 15; i++) {
+ dphi = (ml + e1 * Math.sin(2.0 * phi) - e2 * Math.sin(4.0 * phi) + e3 * Math.sin(6.0 * phi))/ e0 - phi;
+ phi += dphi;
+ if (Math.abs(dphi) <= .0000000001) {
+ return phi;
+ }
+ }
+ Proj4js.reportError("PHI3Z-CONV:Latitude failed to converge after 15 iterations");
+ return null;
+ }
+
+
+};
\ No newline at end of file
diff --git a/ajax/libs/proj4js/1.1.0/projCode/equi.js b/ajax/libs/proj4js/1.1.0/projCode/equi.js
new file mode 100755
index 000000000..88af96f7f
--- /dev/null
+++ b/ajax/libs/proj4js/1.1.0/projCode/equi.js
@@ -0,0 +1,72 @@
+/*******************************************************************************
+NAME EQUIRECTANGULAR
+
+PURPOSE: Transforms input longitude and latitude to Easting and
+ Northing for the Equirectangular projection. The
+ longitude and latitude must be in radians. The Easting
+ and Northing values will be returned in meters.
+
+PROGRAMMER DATE
+---------- ----
+T. Mittan Mar, 1993
+
+ALGORITHM REFERENCES
+
+1. Snyder, John P., "Map Projections--A Working Manual", U.S. Geological
+ Survey Professional Paper 1395 (Supersedes USGS Bulletin 1532), United
+ State Government Printing Office, Washington D.C., 1987.
+
+2. Snyder, John P. and Voxland, Philip M., "An Album of Map Projections",
+ U.S. Geological Survey Professional Paper 1453 , United State Government
+ Printing Office, Washington D.C., 1989.
+*******************************************************************************/
+Proj4js.Proj.equi = {
+
+ init: function() {
+ if(!this.x0) this.x0=0;
+ if(!this.y0) this.y0=0;
+ if(!this.lat0) this.lat0=0;
+ if(!this.long0) this.long0=0;
+ ///this.t2;
+ },
+
+
+
+/* Equirectangular forward equations--mapping lat,long to x,y
+ ---------------------------------------------------------*/
+ forward: function(p) {
+
+ var lon=p.x;
+ var lat=p.y;
+
+ var dlon = Proj4js.common.adjust_lon(lon - this.long0);
+ var x = this.x0 +this. a * dlon *Math.cos(this.lat0);
+ var y = this.y0 + this.a * lat;
+
+ this.t1=x;
+ this.t2=Math.cos(this.lat0);
+ p.x=x;
+ p.y=y;
+ return p;
+ }, //equiFwd()
+
+
+
+/* Equirectangular inverse equations--mapping x,y to lat/long
+ ---------------------------------------------------------*/
+ inverse: function(p) {
+
+ p.x -= this.x0;
+ p.y -= this.y0;
+ var lat = p.y /this. a;
+
+ if ( Math.abs(lat) > Proj4js.common.HALF_PI) {
+ Proj4js.reportError("equi:Inv:DataError");
+ }
+ var lon = Proj4js.common.adjust_lon(this.long0 + p.x / (this.a * Math.cos(this.lat0)));
+ p.x=lon;
+ p.y=lat;
+ }//equiInv()
+};
+
+
diff --git a/ajax/libs/proj4js/1.1.0/projCode/gauss.js b/ajax/libs/proj4js/1.1.0/projCode/gauss.js
new file mode 100755
index 000000000..11adff28f
--- /dev/null
+++ b/ajax/libs/proj4js/1.1.0/projCode/gauss.js
@@ -0,0 +1,44 @@
+
+Proj4js.Proj.gauss = {
+
+ init : function() {
+ var sphi = Math.sin(this.lat0);
+ var cphi = Math.cos(this.lat0);
+ cphi *= cphi;
+ this.rc = Math.sqrt(1.0 - this.es) / (1.0 - this.es * sphi * sphi);
+ this.C = Math.sqrt(1.0 + this.es * cphi * cphi / (1.0 - this.es));
+ this.phic0 = Math.asin(sphi / this.C);
+ this.ratexp = 0.5 * this.C * this.e;
+ this.K = Math.tan(0.5 * this.phic0 + Proj4js.common.FORTPI) / (Math.pow(Math.tan(0.5*this.lat0 + Proj4js.common.FORTPI), this.C) * Proj4js.common.srat(this.e*sphi, this.ratexp));
+ },
+
+ forward : function(p) {
+ var lon = p.x;
+ var lat = p.y;
+
+ p.y = 2.0 * Math.atan( this.K * Math.pow(Math.tan(0.5 * lat + Proj4js.common.FORTPI), this.C) * Proj4js.common.srat(this.e * Math.sin(lat), this.ratexp) ) - Proj4js.common.HALF_PI;
+ p.x = this.C * lon;
+ return p;
+ },
+
+ inverse : function(p) {
+ var DEL_TOL = 1e-14;
+ var lon = p.x / this.C;
+ var lat = p.y;
+ var num = Math.pow(Math.tan(0.5 * lat + Proj4js.common.FORTPI)/this.K, 1./this.C);
+ for (var i = Proj4js.common.MAX_ITER; i>0; --i) {
+ lat = 2.0 * Math.atan(num * Proj4js.common.srat(this.e * Math.sin(p.y), -0.5 * this.e)) - Proj4js.common.HALF_PI;
+ if (Math.abs(lat - p.y) < DEL_TOL) break;
+ p.y = lat;
+ }
+ /* convergence failed */
+ if (!i) {
+ Proj4js.reportError("gauss:inverse:convergence failed");
+ return null;
+ }
+ p.x = lon;
+ p.y = lat;
+ return p;
+ }
+};
+
diff --git a/ajax/libs/proj4js/1.1.0/projCode/gnom.js b/ajax/libs/proj4js/1.1.0/projCode/gnom.js
new file mode 100755
index 000000000..4ba4c9bdb
--- /dev/null
+++ b/ajax/libs/proj4js/1.1.0/projCode/gnom.js
@@ -0,0 +1,117 @@
+/*****************************************************************************
+NAME GNOMONIC
+
+PURPOSE: Transforms input longitude and latitude to Easting and
+ Northing for the Gnomonic Projection.
+ Implementation based on the existing sterea and ortho
+ implementations.
+
+PROGRAMMER DATE
+---------- ----
+Richard Marsden November 2009
+
+ALGORITHM REFERENCES
+
+1. Snyder, John P., "Flattening the Earth - Two Thousand Years of Map
+ Projections", University of Chicago Press 1993
+
+2. Wolfram Mathworld "Gnomonic Projection"
+ http://mathworld.wolfram.com/GnomonicProjection.html
+ Accessed: 12th November 2009
+******************************************************************************/
+
+Proj4js.Proj.gnom = {
+
+ /* Initialize the Gnomonic projection
+ -------------------------------------*/
+ init: function(def) {
+
+ /* Place parameters in static storage for common use
+ -------------------------------------------------*/
+ this.sin_p14=Math.sin(this.lat0);
+ this.cos_p14=Math.cos(this.lat0);
+ // Approximation for projecting points to the horizon (infinity)
+ this.infinity_dist = 1000 * this.a;
+ this.rc = 1;
+ },
+
+
+ /* Gnomonic forward equations--mapping lat,long to x,y
+ ---------------------------------------------------*/
+ forward: function(p) {
+ var sinphi, cosphi; /* sin and cos value */
+ var dlon; /* delta longitude value */
+ var coslon; /* cos of longitude */
+ var ksp; /* scale factor */
+ var g;
+ var x, y;
+ var lon=p.x;
+ var lat=p.y;
+ /* Forward equations
+ -----------------*/
+ dlon = Proj4js.common.adjust_lon(lon - this.long0);
+
+ sinphi=Math.sin(lat);
+ cosphi=Math.cos(lat);
+
+ coslon = Math.cos(dlon);
+ g = this.sin_p14 * sinphi + this.cos_p14 * cosphi * coslon;
+ ksp = 1.0;
+ if ((g > 0) || (Math.abs(g) <= Proj4js.common.EPSLN)) {
+ x = this.x0 + this.a * ksp * cosphi * Math.sin(dlon) / g;
+ y = this.y0 + this.a * ksp * (this.cos_p14 * sinphi - this.sin_p14 * cosphi * coslon) / g;
+ } else {
+ Proj4js.reportError("orthoFwdPointError");
+
+ // Point is in the opposing hemisphere and is unprojectable
+ // We still need to return a reasonable point, so we project
+ // to infinity, on a bearing
+ // equivalent to the northern hemisphere equivalent
+ // This is a reasonable approximation for short shapes and lines that
+ // straddle the horizon.
+
+ x = this.x0 + this.infinity_dist * cosphi * Math.sin(dlon);
+ y = this.y0 + this.infinity_dist * (this.cos_p14 * sinphi - this.sin_p14 * cosphi * coslon);
+
+ }
+ p.x=x;
+ p.y=y;
+ return p;
+ },
+
+
+ inverse: function(p) {
+ var rh; /* Rho */
+ var z; /* angle */
+ var sinc, cosc;
+ var c;
+ var lon , lat;
+
+ /* Inverse equations
+ -----------------*/
+ p.x = (p.x - this.x0) / this.a;
+ p.y = (p.y - this.y0) / this.a;
+
+ p.x /= this.k0;
+ p.y /= this.k0;
+
+ if ( (rh = Math.sqrt(p.x * p.x + p.y * p.y)) ) {
+ c = Math.atan2(rh, this.rc);
+ sinc = Math.sin(c);
+ cosc = Math.cos(c);
+
+ lat = Proj4js.common.asinz(cosc*this.sin_p14 + (p.y*sinc*this.cos_p14) / rh);
+ lon = Math.atan2(p.x*sinc, rh*this.cos_p14*cosc - p.y*this.sin_p14*sinc);
+ lon = Proj4js.common.adjust_lon(this.long0+lon);
+ } else {
+ lat = this.phic0;
+ lon = 0.0;
+ }
+
+ p.x=lon;
+ p.y=lat;
+ return p;
+ }
+};
+
+
diff --git a/ajax/libs/proj4js/1.1.0/projCode/gstmerc.js b/ajax/libs/proj4js/1.1.0/projCode/gstmerc.js
new file mode 100755
index 000000000..d7f38ffa1
--- /dev/null
+++ b/ajax/libs/proj4js/1.1.0/projCode/gstmerc.js
@@ -0,0 +1,52 @@
+Proj4js.Proj.gstmerc = {
+ init : function() {
+
+ // array of: a, b, lon0, lat0, k0, x0, y0
+ var temp= this.b / this.a;
+ this.e= Math.sqrt(1.0 - temp*temp);
+ this.lc= this.long0;
+ this.rs= Math.sqrt(1.0+this.e*this.e*Math.pow(Math.cos(this.lat0),4.0)/(1.0-this.e*this.e));
+ var sinz= Math.sin(this.lat0);
+ var pc= Math.asin(sinz/this.rs);
+ var sinzpc= Math.sin(pc);
+ this.cp= Proj4js.common.latiso(0.0,pc,sinzpc)-this.rs*Proj4js.common.latiso(this.e,this.lat0,sinz);
+ this.n2= this.k0*this.a*Math.sqrt(1.0-this.e*this.e)/(1.0-this.e*this.e*sinz*sinz);
+ this.xs= this.x0;
+ this.ys= this.y0-this.n2*pc;
+
+ if (!this.title) this.title = "Gauss Schreiber transverse mercator";
+ },
+
+
+ // forward equations--mapping lat,long to x,y
+ // -----------------------------------------------------------------
+ forward : function(p) {
+
+ var lon= p.x;
+ var lat= p.y;
+
+ var L= this.rs*(lon-this.lc);
+ var Ls= this.cp+(this.rs*Proj4js.common.latiso(this.e,lat,Math.sin(lat)));
+ var lat1= Math.asin(Math.sin(L)/Proj4js.common.cosh(Ls));
+ var Ls1= Proj4js.common.latiso(0.0,lat1,Math.sin(lat1));
+ p.x= this.xs+(this.n2*Ls1);
+ p.y= this.ys+(this.n2*Math.atan(Proj4js.common.sinh(Ls)/Math.cos(L)));
+ return p;
+ },
+
+ // inverse equations--mapping x,y to lat/long
+ // -----------------------------------------------------------------
+ inverse : function(p) {
+
+ var x= p.x;
+ var y= p.y;
+
+ var L= Math.atan(Proj4js.common.sinh((x-this.xs)/this.n2)/Math.cos((y-this.ys)/this.n2));
+ var lat1= Math.asin(Math.sin((y-this.ys)/this.n2)/Proj4js.common.cosh((x-this.xs)/this.n2));
+ var LC= Proj4js.common.latiso(0.0,lat1,Math.sin(lat1));
+ p.x= this.lc+L/this.rs;
+ p.y= Proj4js.common.invlatiso(this.e,(LC-this.cp)/this.rs);
+ return p;
+ }
+
+};
diff --git a/ajax/libs/proj4js/1.1.0/projCode/krovak.js b/ajax/libs/proj4js/1.1.0/projCode/krovak.js
new file mode 100755
index 000000000..4496b0285
--- /dev/null
+++ b/ajax/libs/proj4js/1.1.0/projCode/krovak.js
@@ -0,0 +1,135 @@
+/**
+ NOTES: According to EPSG the full Krovak projection method should have
+ the following parameters. Within PROJ.4 the azimuth, and pseudo
+ standard parallel are hardcoded in the algorithm and can't be
+ altered from outside. The others all have defaults to match the
+ common usage with Krovak projection.
+
+ lat_0 = latitude of centre of the projection
+
+ lon_0 = longitude of centre of the projection
+
+ ** = azimuth (true) of the centre line passing through the centre of the projection
+
+ ** = latitude of pseudo standard parallel
+
+ k = scale factor on the pseudo standard parallel
+
+ x_0 = False Easting of the centre of the projection at the apex of the cone
+
+ y_0 = False Northing of the centre of the projection at the apex of the cone
+
+ **/
+
+Proj4js.Proj.krovak = {
+
+ init: function() {
+ /* we want Bessel as fixed ellipsoid */
+ this.a = 6377397.155;
+ this.es = 0.006674372230614;
+ this.e = Math.sqrt(this.es);
+ /* if latitude of projection center is not set, use 49d30'N */
+ if (!this.lat0) {
+ this.lat0 = 0.863937979737193;
+ }
+ if (!this.long0) {
+ this.long0 = 0.7417649320975901 - 0.308341501185665;
+ }
+ /* if scale not set default to 0.9999 */
+ if (!this.k0) {
+ this.k0 = 0.9999;
+ }
+ this.s45 = 0.785398163397448; /* 45° */
+ this.s90 = 2 * this.s45;
+ this.fi0 = this.lat0; /* Latitude of projection centre 49° 30' */
+ /* Ellipsoid Bessel 1841 a = 6377397.155m 1/f = 299.1528128,
+ e2=0.006674372230614;
+ */
+ this.e2 = this.es; /* 0.006674372230614; */
+ this.e = Math.sqrt(this.e2);
+ this.alfa = Math.sqrt(1. + (this.e2 * Math.pow(Math.cos(this.fi0), 4)) / (1. - this.e2));
+ this.uq = 1.04216856380474; /* DU(2, 59, 42, 42.69689) */
+ this.u0 = Math.asin(Math.sin(this.fi0) / this.alfa);
+ this.g = Math.pow( (1. + this.e * Math.sin(this.fi0)) / (1. - this.e * Math.sin(this.fi0)) , this.alfa * this.e / 2. );
+ this.k = Math.tan( this.u0 / 2. + this.s45) / Math.pow (Math.tan(this.fi0 / 2. + this.s45) , this.alfa) * this.g;
+ this.k1 = this.k0;
+ this.n0 = this.a * Math.sqrt(1. - this.e2) / (1. - this.e2 * Math.pow(Math.sin(this.fi0), 2));
+ this.s0 = 1.37008346281555; /* Latitude of pseudo standard parallel 78° 30'00" N */
+ this.n = Math.sin(this.s0);
+ this.ro0 = this.k1 * this.n0 / Math.tan(this.s0);
+ this.ad = this.s90 - this.uq;
+ },
+
+ /* ellipsoid */
+ /* calculate xy from lat/lon */
+ /* Constants, identical to inverse transform function */
+ forward: function(p) {
+ var gfi, u, deltav, s, d, eps, ro;
+ var lon = p.x;
+ var lat = p.y;
+ var delta_lon = Proj4js.common.adjust_lon(lon - this.long0); // Delta longitude
+ /* Transformation */
+ gfi = Math.pow ( ((1. + this.e * Math.sin(lat)) / (1. - this.e * Math.sin(lat))) , (this.alfa * this.e / 2.));
+ u= 2. * (Math.atan(this.k * Math.pow( Math.tan(lat / 2. + this.s45), this.alfa) / gfi)-this.s45);
+ deltav = - delta_lon * this.alfa;
+ s = Math.asin(Math.cos(this.ad) * Math.sin(u) + Math.sin(this.ad) * Math.cos(u) * Math.cos(deltav));
+ d = Math.asin(Math.cos(u) * Math.sin(deltav) / Math.cos(s));
+ eps = this.n * d;
+ ro = this.ro0 * Math.pow(Math.tan(this.s0 / 2. + this.s45) , this.n) / Math.pow(Math.tan(s / 2. + this.s45) , this.n);
+ /* x and y are reverted! */
+ //p.y = ro * Math.cos(eps) / a;
+ //p.x = ro * Math.sin(eps) / a;
+ p.y = ro * Math.cos(eps) / 1.0;
+ p.x = ro * Math.sin(eps) / 1.0;
+
+ if(this.czech) {
+ p.y *= -1.0;
+ p.x *= -1.0;
+ }
+ return (p);
+ },
+
+ /* calculate lat/lon from xy */
+ inverse: function(p) {
+ /* Constants, identisch wie in der Umkehrfunktion */
+ var u, deltav, s, d, eps, ro, fi1;
+ var ok;
+
+ /* Transformation */
+ /* revert y, x*/
+ var tmp = p.x;
+ p.x=p.y;
+ p.y=tmp;
+ if(this.czech) {
+ p.y *= -1.0;
+ p.x *= -1.0;
+ }
+ ro = Math.sqrt(p.x * p.x + p.y * p.y);
+ eps = Math.atan2(p.y, p.x);
+ d = eps / Math.sin(this.s0);
+ s = 2. * (Math.atan( Math.pow(this.ro0 / ro, 1. / this.n) * Math.tan(this.s0 / 2. + this.s45)) - this.s45);
+ u = Math.asin(Math.cos(this.ad) * Math.sin(s) - Math.sin(this.ad) * Math.cos(s) * Math.cos(d));
+ deltav = Math.asin(Math.cos(s) * Math.sin(d) / Math.cos(u));
+ p.x = this.long0 - deltav / this.alfa;
+ /* ITERATION FOR lat */
+ fi1 = u;
+ ok = 0;
+ var iter = 0;
+ do {
+ p.y = 2. * ( Math.atan( Math.pow( this.k, -1. / this.alfa) *
+ Math.pow( Math.tan(u / 2. + this.s45) , 1. / this.alfa) *
+ Math.pow( (1. + this.e * Math.sin(fi1)) / (1. - this.e * Math.sin(fi1)) , this.e / 2.)
+ ) - this.s45);
+ if (Math.abs(fi1 - p.y) < 0.0000000001) ok=1;
+ fi1 = p.y;
+ iter += 1;
+ } while (ok==0 && iter < 15);
+ if (iter >= 15) {
+ Proj4js.reportError("PHI3Z-CONV:Latitude failed to converge after 15 iterations");
+ //console.log('iter:', iter);
+ return null;
+ }
+
+ return (p);
+ }
+};
diff --git a/ajax/libs/proj4js/1.1.0/projCode/laea.js b/ajax/libs/proj4js/1.1.0/projCode/laea.js
new file mode 100755
index 000000000..c786ba074
--- /dev/null
+++ b/ajax/libs/proj4js/1.1.0/projCode/laea.js
@@ -0,0 +1,358 @@
+/*******************************************************************************
+NAME LAMBERT AZIMUTHAL EQUAL-AREA
+
+PURPOSE: Transforms input longitude and latitude to Easting and
+ Northing for the Lambert Azimuthal Equal-Area projection. The
+ longitude and latitude must be in radians. The Easting
+ and Northing values will be returned in meters.
+
+PROGRAMMER DATE
+---------- ----
+D. Steinwand, EROS March, 1991
+
+This function was adapted from the Lambert Azimuthal Equal Area projection
+code (FORTRAN) in the General Cartographic Transformation Package software
+which is available from the U.S. Geological Survey National Mapping Division.
+
+ALGORITHM REFERENCES
+
+1. "New Equal-Area Map Projections for Noncircular Regions", John P. Snyder,
+ The American Cartographer, Vol 15, No. 4, October 1988, pp. 341-355.
+
+2. Snyder, John P., "Map Projections--A Working Manual", U.S. Geological
+ Survey Professional Paper 1395 (Supersedes USGS Bulletin 1532), United
+ State Government Printing Office, Washington D.C., 1987.
+
+3. "Software Documentation for GCTP General Cartographic Transformation
+ Package", U.S. Geological Survey National Mapping Division, May 1982.
+*******************************************************************************/
+
+Proj4js.Proj.laea = {
+ S_POLE: 1,
+ N_POLE: 2,
+ EQUIT: 3,
+ OBLIQ: 4,
+
+
+/* Initialize the Lambert Azimuthal Equal Area projection
+ ------------------------------------------------------*/
+ init: function() {
+ var t = Math.abs(this.lat0);
+ if (Math.abs(t - Proj4js.common.HALF_PI) < Proj4js.common.EPSLN) {
+ this.mode = this.lat0 < 0. ? this.S_POLE : this.N_POLE;
+ } else if (Math.abs(t) < Proj4js.common.EPSLN) {
+ this.mode = this.EQUIT;
+ } else {
+ this.mode = this.OBLIQ;
+ }
+ if (this.es > 0) {
+ var sinphi;
+
+ this.qp = Proj4js.common.qsfnz(this.e, 1.0);
+ this.mmf = .5 / (1. - this.es);
+ this.apa = this.authset(this.es);
+ switch (this.mode) {
+ case this.N_POLE:
+ case this.S_POLE:
+ this.dd = 1.;
+ break;
+ case this.EQUIT:
+ this.rq = Math.sqrt(.5 * this.qp);
+ this.dd = 1. / this.rq;
+ this.xmf = 1.;
+ this.ymf = .5 * this.qp;
+ break;
+ case this.OBLIQ:
+ this.rq = Math.sqrt(.5 * this.qp);
+ sinphi = Math.sin(this.lat0);
+ this.sinb1 = Proj4js.common.qsfnz(this.e, sinphi) / this.qp;
+ this.cosb1 = Math.sqrt(1. - this.sinb1 * this.sinb1);
+ this.dd = Math.cos(this.lat0) / (Math.sqrt(1. - this.es * sinphi * sinphi) * this.rq * this.cosb1);
+ this.ymf = (this.xmf = this.rq) / this.dd;
+ this.xmf *= this.dd;
+ break;
+ }
+ } else {
+ if (this.mode == this.OBLIQ) {
+ this.sinph0 = Math.sin(this.lat0);
+ this.cosph0 = Math.cos(this.lat0);
+ }
+ }
+ },
+
+/* Lambert Azimuthal Equal Area forward equations--mapping lat,long to x,y
+ -----------------------------------------------------------------------*/
+ forward: function(p) {
+
+ /* Forward equations
+ -----------------*/
+ var x,y;
+ var lam=p.x;
+ var phi=p.y;
+ lam = Proj4js.common.adjust_lon(lam - this.long0);
+
+ if (this.sphere) {
+ var coslam, cosphi, sinphi;
+
+ sinphi = Math.sin(phi);
+ cosphi = Math.cos(phi);
+ coslam = Math.cos(lam);
+ switch (this.mode) {
+ case this.OBLIQ:
+ case this.EQUIT:
+ y = (this.mode == this.EQUIT) ? 1. + cosphi * coslam : 1. + this.sinph0 * sinphi + this.cosph0 * cosphi * coslam;
+ if (y <= Proj4js.common.EPSLN) {
+ Proj4js.reportError("laea:fwd:y less than eps");
+ return null;
+ }
+ y = Math.sqrt(2. / y);
+ x = y * cosphi * Math.sin(lam);
+ y *= (this.mode == this.EQUIT) ? sinphi : this.cosph0 * sinphi - this.sinph0 * cosphi * coslam;
+ break;
+ case this.N_POLE:
+ coslam = -coslam;
+ case this.S_POLE:
+ if (Math.abs(phi + this.phi0) < Proj4js.common.EPSLN) {
+ Proj4js.reportError("laea:fwd:phi < eps");
+ return null;
+ }
+ y = Proj4js.common.FORTPI - phi * .5;
+ y = 2. * ((this.mode == this.S_POLE) ? Math.cos(y) : Math.sin(y));
+ x = y * Math.sin(lam);
+ y *= coslam;
+ break;
+ }
+ } else {
+ var coslam, sinlam, sinphi, q, sinb=0.0, cosb=0.0, b=0.0;
+
+ coslam = Math.cos(lam);
+ sinlam = Math.sin(lam);
+ sinphi = Math.sin(phi);
+ q = Proj4js.common.qsfnz(this.e, sinphi);
+ if (this.mode == this.OBLIQ || this.mode == this.EQUIT) {
+ sinb = q / this.qp;
+ cosb = Math.sqrt(1. - sinb * sinb);
+ }
+ switch (this.mode) {
+ case this.OBLIQ:
+ b = 1. + this.sinb1 * sinb + this.cosb1 * cosb * coslam;
+ break;
+ case this.EQUIT:
+ b = 1. + cosb * coslam;
+ break;
+ case this.N_POLE:
+ b = Proj4js.common.HALF_PI + phi;
+ q = this.qp - q;
+ break;
+ case this.S_POLE:
+ b = phi - Proj4js.common.HALF_PI;
+ q = this.qp + q;
+ break;
+ }
+ if (Math.abs(b) < Proj4js.common.EPSLN) {
+ Proj4js.reportError("laea:fwd:b < eps");
+ return null;
+ }
+ switch (this.mode) {
+ case this.OBLIQ:
+ case this.EQUIT:
+ b = Math.sqrt(2. / b);
+ if (this.mode == this.OBLIQ) {
+ y = this.ymf * b * (this.cosb1 * sinb - this.sinb1 * cosb * coslam);
+ } else {
+ y = (b = Math.sqrt(2. / (1. + cosb * coslam))) * sinb * this.ymf;
+ }
+ x = this.xmf * b * cosb * sinlam;
+ break;
+ case this.N_POLE:
+ case this.S_POLE:
+ if (q >= 0.) {
+ x = (b = Math.sqrt(q)) * sinlam;
+ y = coslam * ((this.mode == this.S_POLE) ? b : -b);
+ } else {
+ x = y = 0.;
+ }
+ break;
+ }
+ }
+
+ //v 1.0
+ /*
+ var sin_lat=Math.sin(lat);
+ var cos_lat=Math.cos(lat);
+
+ var sin_delta_lon=Math.sin(delta_lon);
+ var cos_delta_lon=Math.cos(delta_lon);
+
+ var g =this.sin_lat_o * sin_lat +this.cos_lat_o * cos_lat * cos_delta_lon;
+ if (g == -1.0) {
+ Proj4js.reportError("laea:fwd:Point projects to a circle of radius "+ 2.0 * R);
+ return null;
+ }
+ var ksp = this.a * Math.sqrt(2.0 / (1.0 + g));
+ var x = ksp * cos_lat * sin_delta_lon + this.x0;
+ var y = ksp * (this.cos_lat_o * sin_lat - this.sin_lat_o * cos_lat * cos_delta_lon) + this.y0;
+ */
+ p.x = this.a*x + this.x0;
+ p.y = this.a*y + this.y0;
+ return p;
+ },//lamazFwd()
+
+/* Inverse equations
+ -----------------*/
+ inverse: function(p) {
+ p.x -= this.x0;
+ p.y -= this.y0;
+ var x = p.x/this.a;
+ var y = p.y/this.a;
+ var lam, phi;
+
+ if (this.sphere) {
+ var cosz=0.0, rh, sinz=0.0;
+
+ rh = Math.sqrt(x*x + y*y);
+ phi = rh * .5;
+ if (phi > 1.) {
+ Proj4js.reportError("laea:Inv:DataError");
+ return null;
+ }
+ phi = 2. * Math.asin(phi);
+ if (this.mode == this.OBLIQ || this.mode == this.EQUIT) {
+ sinz = Math.sin(phi);
+ cosz = Math.cos(phi);
+ }
+ switch (this.mode) {
+ case this.EQUIT:
+ phi = (Math.abs(rh) <= Proj4js.common.EPSLN) ? 0. : Math.asin(y * sinz / rh);
+ x *= sinz;
+ y = cosz * rh;
+ break;
+ case this.OBLIQ:
+ phi = (Math.abs(rh) <= Proj4js.common.EPSLN) ? this.phi0 : Math.asin(cosz * this.sinph0 + y * sinz * this.cosph0 / rh);
+ x *= sinz * this.cosph0;
+ y = (cosz - Math.sin(phi) * this.sinph0) * rh;
+ break;
+ case this.N_POLE:
+ y = -y;
+ phi = Proj4js.common.HALF_PI - phi;
+ break;
+ case this.S_POLE:
+ phi -= Proj4js.common.HALF_PI;
+ break;
+ }
+ lam = (y == 0. && (this.mode == this.EQUIT || this.mode == this.OBLIQ)) ? 0. : Math.atan2(x, y);
+ } else {
+ var cCe, sCe, q, rho, ab=0.0;
+
+ switch (this.mode) {
+ case this.EQUIT:
+ case this.OBLIQ:
+ x /= this.dd;
+ y *= this.dd;
+ rho = Math.sqrt(x*x + y*y);
+ if (rho < Proj4js.common.EPSLN) {
+ p.x = 0.;
+ p.y = this.phi0;
+ return p;
+ }
+ sCe = 2. * Math.asin(.5 * rho / this.rq);
+ cCe = Math.cos(sCe);
+ x *= (sCe = Math.sin(sCe));
+ if (this.mode == this.OBLIQ) {
+ ab = cCe * this.sinb1 + y * sCe * this.cosb1 / rho
+ q = this.qp * ab;
+ y = rho * this.cosb1 * cCe - y * this.sinb1 * sCe;
+ } else {
+ ab = y * sCe / rho;
+ q = this.qp * ab;
+ y = rho * cCe;
+ }
+ break;
+ case this.N_POLE:
+ y = -y;
+ case this.S_POLE:
+ q = (x * x + y * y);
+ if (!q ) {
+ p.x = 0.;
+ p.y = this.phi0;
+ return p;
+ }
+ /*
+ q = this.qp - q;
+ */
+ ab = 1. - q / this.qp;
+ if (this.mode == this.S_POLE) {
+ ab = - ab;
+ }
+ break;
+ }
+ lam = Math.atan2(x, y);
+ phi = this.authlat(Math.asin(ab), this.apa);
+ }
+
+ /*
+ var Rh = Math.Math.sqrt(p.x *p.x +p.y * p.y);
+ var temp = Rh / (2.0 * this.a);
+
+ if (temp > 1) {
+ Proj4js.reportError("laea:Inv:DataError");
+ return null;
+ }
+
+ var z = 2.0 * Proj4js.common.asinz(temp);
+ var sin_z=Math.sin(z);
+ var cos_z=Math.cos(z);
+
+ var lon =this.long0;
+ if (Math.abs(Rh) > Proj4js.common.EPSLN) {
+ var lat = Proj4js.common.asinz(this.sin_lat_o * cos_z +this. cos_lat_o * sin_z *p.y / Rh);
+ var temp =Math.abs(this.lat0) - Proj4js.common.HALF_PI;
+ if (Math.abs(temp) > Proj4js.common.EPSLN) {
+ temp = cos_z -this.sin_lat_o * Math.sin(lat);
+ if(temp!=0.0) lon=Proj4js.common.adjust_lon(this.long0+Math.atan2(p.x*sin_z*this.cos_lat_o,temp*Rh));
+ } else if (this.lat0 < 0.0) {
+ lon = Proj4js.common.adjust_lon(this.long0 - Math.atan2(-p.x,p.y));
+ } else {
+ lon = Proj4js.common.adjust_lon(this.long0 + Math.atan2(p.x, -p.y));
+ }
+ } else {
+ lat = this.lat0;
+ }
+ */
+ //return(OK);
+ p.x = Proj4js.common.adjust_lon(this.long0+lam);
+ p.y = phi;
+ return p;
+ },//lamazInv()
+
+/* determine latitude from authalic latitude */
+ P00: .33333333333333333333,
+ P01: .17222222222222222222,
+ P02: .10257936507936507936,
+ P10: .06388888888888888888,
+ P11: .06640211640211640211,
+ P20: .01641501294219154443,
+
+ authset: function(es) {
+ var t;
+ var APA = new Array();
+ APA[0] = es * this.P00;
+ t = es * es;
+ APA[0] += t * this.P01;
+ APA[1] = t * this.P10;
+ t *= es;
+ APA[0] += t * this.P02;
+ APA[1] += t * this.P11;
+ APA[2] = t * this.P20;
+ return APA;
+ },
+
+ authlat: function(beta, APA) {
+ var t = beta+beta;
+ return(beta + APA[0] * Math.sin(t) + APA[1] * Math.sin(t+t) + APA[2] * Math.sin(t+t+t));
+ }
+
+};
+
+
+
diff --git a/ajax/libs/proj4js/1.1.0/projCode/lcc.js b/ajax/libs/proj4js/1.1.0/projCode/lcc.js
new file mode 100755
index 000000000..6e1523aad
--- /dev/null
+++ b/ajax/libs/proj4js/1.1.0/projCode/lcc.js
@@ -0,0 +1,148 @@
+/*******************************************************************************
+NAME LAMBERT CONFORMAL CONIC
+
+PURPOSE: Transforms input longitude and latitude to Easting and
+ Northing for the Lambert Conformal Conic projection. The
+ longitude and latitude must be in radians. The Easting
+ and Northing values will be returned in meters.
+
+
+ALGORITHM REFERENCES
+
+1. Snyder, John P., "Map Projections--A Working Manual", U.S. Geological
+ Survey Professional Paper 1395 (Supersedes USGS Bulletin 1532), United
+ State Government Printing Office, Washington D.C., 1987.
+
+2. Snyder, John P. and Voxland, Philip M., "An Album of Map Projections",
+ U.S. Geological Survey Professional Paper 1453 , United State Government
+*******************************************************************************/
+
+
+//<2104> +proj=lcc +lat_1=10.16666666666667 +lat_0=10.16666666666667 +lon_0=-71.60561777777777 +k_0=1 +x0=-17044 +x0=-23139.97 +ellps=intl +units=m +no_defs no_defs
+
+// Initialize the Lambert Conformal conic projection
+// -----------------------------------------------------------------
+
+//Proj4js.Proj.lcc = Class.create();
+Proj4js.Proj.lcc = {
+ init : function() {
+
+ // array of: r_maj,r_min,lat1,lat2,c_lon,c_lat,false_east,false_north
+ //double c_lat; /* center latitude */
+ //double c_lon; /* center longitude */
+ //double lat1; /* first standard parallel */
+ //double lat2; /* second standard parallel */
+ //double r_maj; /* major axis */
+ //double r_min; /* minor axis */
+ //double false_east; /* x offset in meters */
+ //double false_north; /* y offset in meters */
+
+ if (!this.lat2){this.lat2=this.lat0;}//if lat2 is not defined
+ if (!this.k0) this.k0 = 1.0;
+
+ // Standard Parallels cannot be equal and on opposite sides of the equator
+ if (Math.abs(this.lat1+this.lat2) < Proj4js.common.EPSLN) {
+ Proj4js.reportError("lcc:init: Equal Latitudes");
+ return;
+ }
+
+ var temp = this.b / this.a;
+ this.e = Math.sqrt(1.0 - temp*temp);
+
+ var sin1 = Math.sin(this.lat1);
+ var cos1 = Math.cos(this.lat1);
+ var ms1 = Proj4js.common.msfnz(this.e, sin1, cos1);
+ var ts1 = Proj4js.common.tsfnz(this.e, this.lat1, sin1);
+
+ var sin2 = Math.sin(this.lat2);
+ var cos2 = Math.cos(this.lat2);
+ var ms2 = Proj4js.common.msfnz(this.e, sin2, cos2);
+ var ts2 = Proj4js.common.tsfnz(this.e, this.lat2, sin2);
+
+ var ts0 = Proj4js.common.tsfnz(this.e, this.lat0, Math.sin(this.lat0));
+
+ if (Math.abs(this.lat1 - this.lat2) > Proj4js.common.EPSLN) {
+ this.ns = Math.log(ms1/ms2)/Math.log(ts1/ts2);
+ } else {
+ this.ns = sin1;
+ }
+ this.f0 = ms1 / (this.ns * Math.pow(ts1, this.ns));
+ this.rh = this.a * this.f0 * Math.pow(ts0, this.ns);
+ if (!this.title) this.title = "Lambert Conformal Conic";
+ },
+
+
+ // Lambert Conformal conic forward equations--mapping lat,long to x,y
+ // -----------------------------------------------------------------
+ forward : function(p) {
+
+ var lon = p.x;
+ var lat = p.y;
+
+ // convert to radians
+ if ( lat <= 90.0 && lat >= -90.0 && lon <= 180.0 && lon >= -180.0) {
+ //lon = lon * Proj4js.common.D2R;
+ //lat = lat * Proj4js.common.D2R;
+ } else {
+ Proj4js.reportError("lcc:forward: llInputOutOfRange: "+ lon +" : " + lat);
+ return null;
+ }
+
+ var con = Math.abs( Math.abs(lat) - Proj4js.common.HALF_PI);
+ var ts, rh1;
+ if (con > Proj4js.common.EPSLN) {
+ ts = Proj4js.common.tsfnz(this.e, lat, Math.sin(lat) );
+ rh1 = this.a * this.f0 * Math.pow(ts, this.ns);
+ } else {
+ con = lat * this.ns;
+ if (con <= 0) {
+ Proj4js.reportError("lcc:forward: No Projection");
+ return null;
+ }
+ rh1 = 0;
+ }
+ var theta = this.ns * Proj4js.common.adjust_lon(lon - this.long0);
+ p.x = this.k0 * (rh1 * Math.sin(theta)) + this.x0;
+ p.y = this.k0 * (this.rh - rh1 * Math.cos(theta)) + this.y0;
+
+ return p;
+ },
+
+ // Lambert Conformal Conic inverse equations--mapping x,y to lat/long
+ // -----------------------------------------------------------------
+ inverse : function(p) {
+
+ var rh1, con, ts;
+ var lat, lon;
+ var x = (p.x - this.x0)/this.k0;
+ var y = (this.rh - (p.y - this.y0)/this.k0);
+ if (this.ns > 0) {
+ rh1 = Math.sqrt (x * x + y * y);
+ con = 1.0;
+ } else {
+ rh1 = -Math.sqrt (x * x + y * y);
+ con = -1.0;
+ }
+ var theta = 0.0;
+ if (rh1 != 0) {
+ theta = Math.atan2((con * x),(con * y));
+ }
+ if ((rh1 != 0) || (this.ns > 0.0)) {
+ con = 1.0/this.ns;
+ ts = Math.pow((rh1/(this.a * this.f0)), con);
+ lat = Proj4js.common.phi2z(this.e, ts);
+ if (lat == -9999) return null;
+ } else {
+ lat = -Proj4js.common.HALF_PI;
+ }
+ lon = Proj4js.common.adjust_lon(theta/this.ns + this.long0);
+
+ p.x = lon;
+ p.y = lat;
+ return p;
+ }
+};
+
+
+
+
diff --git a/ajax/libs/proj4js/1.1.0/projCode/merc.js b/ajax/libs/proj4js/1.1.0/projCode/merc.js
new file mode 100755
index 000000000..ebf55a77d
--- /dev/null
+++ b/ajax/libs/proj4js/1.1.0/projCode/merc.js
@@ -0,0 +1,115 @@
+/*******************************************************************************
+NAME MERCATOR
+
+PURPOSE: Transforms input longitude and latitude to Easting and
+ Northing for the Mercator projection. The
+ longitude and latitude must be in radians. The Easting
+ and Northing values will be returned in meters.
+
+PROGRAMMER DATE
+---------- ----
+D. Steinwand, EROS Nov, 1991
+T. Mittan Mar, 1993
+
+ALGORITHM REFERENCES
+
+1. Snyder, John P., "Map Projections--A Working Manual", U.S. Geological
+ Survey Professional Paper 1395 (Supersedes USGS Bulletin 1532), United
+ State Government Printing Office, Washington D.C., 1987.
+
+2. Snyder, John P. and Voxland, Philip M., "An Album of Map Projections",
+ U.S. Geological Survey Professional Paper 1453 , United State Government
+ Printing Office, Washington D.C., 1989.
+*******************************************************************************/
+
+//static double r_major = a; /* major axis */
+//static double r_minor = b; /* minor axis */
+//static double lon_center = long0; /* Center longitude (projection center) */
+//static double lat_origin = lat0; /* center latitude */
+//static double e,es; /* eccentricity constants */
+//static double m1; /* small value m */
+//static double false_northing = y0; /* y offset in meters */
+//static double false_easting = x0; /* x offset in meters */
+//scale_fact = k0
+
+Proj4js.Proj.merc = {
+ init : function() {
+ //?this.temp = this.r_minor / this.r_major;
+ //this.temp = this.b / this.a;
+ //this.es = 1.0 - Math.sqrt(this.temp);
+ //this.e = Math.sqrt( this.es );
+ //?this.m1 = Math.cos(this.lat_origin) / (Math.sqrt( 1.0 - this.es * Math.sin(this.lat_origin) * Math.sin(this.lat_origin)));
+ //this.m1 = Math.cos(0.0) / (Math.sqrt( 1.0 - this.es * Math.sin(0.0) * Math.sin(0.0)));
+ if (this.lat_ts) {
+ if (this.sphere) {
+ this.k0 = Math.cos(this.lat_ts);
+ } else {
+ this.k0 = Proj4js.common.msfnz(this.es, Math.sin(this.lat_ts), Math.cos(this.lat_ts));
+ }
+ }
+ },
+
+/* Mercator forward equations--mapping lat,long to x,y
+ --------------------------------------------------*/
+
+ forward : function(p) {
+ //alert("ll2m coords : "+coords);
+ var lon = p.x;
+ var lat = p.y;
+ // convert to radians
+ if ( lat*Proj4js.common.R2D > 90.0 &&
+ lat*Proj4js.common.R2D < -90.0 &&
+ lon*Proj4js.common.R2D > 180.0 &&
+ lon*Proj4js.common.R2D < -180.0) {
+ Proj4js.reportError("merc:forward: llInputOutOfRange: "+ lon +" : " + lat);
+ return null;
+ }
+
+ var x,y;
+ if(Math.abs( Math.abs(lat) - Proj4js.common.HALF_PI) <= Proj4js.common.EPSLN) {
+ Proj4js.reportError("merc:forward: ll2mAtPoles");
+ return null;
+ } else {
+ if (this.sphere) {
+ x = this.x0 + this.a * this.k0 * Proj4js.common.adjust_lon(lon - this.long0);
+ y = this.y0 + this.a * this.k0 * Math.log(Math.tan(Proj4js.common.FORTPI + 0.5*lat));
+ } else {
+ var sinphi = Math.sin(lat);
+ var ts = Proj4js.common.tsfnz(this.e,lat,sinphi);
+ x = this.x0 + this.a * this.k0 * Proj4js.common.adjust_lon(lon - this.long0);
+ y = this.y0 - this.a * this.k0 * Math.log(ts);
+ }
+ p.x = x;
+ p.y = y;
+ return p;
+ }
+ },
+
+
+ /* Mercator inverse equations--mapping x,y to lat/long
+ --------------------------------------------------*/
+ inverse : function(p) {
+
+ var x = p.x - this.x0;
+ var y = p.y - this.y0;
+ var lon,lat;
+
+ if (this.sphere) {
+ lat = Proj4js.common.HALF_PI - 2.0 * Math.atan(Math.exp(-y / this.a * this.k0));
+ } else {
+ var ts = Math.exp(-y / (this.a * this.k0));
+ lat = Proj4js.common.phi2z(this.e,ts);
+ if(lat == -9999) {
+ Proj4js.reportError("merc:inverse: lat = -9999");
+ return null;
+ }
+ }
+ lon = Proj4js.common.adjust_lon(this.long0+ x / (this.a * this.k0));
+
+ p.x = lon;
+ p.y = lat;
+ return p;
+ }
+};
+
+
diff --git a/ajax/libs/proj4js/1.1.0/projCode/mill.js b/ajax/libs/proj4js/1.1.0/projCode/mill.js
new file mode 100755
index 000000000..23d94ac1a
--- /dev/null
+++ b/ajax/libs/proj4js/1.1.0/projCode/mill.js
@@ -0,0 +1,68 @@
+/*******************************************************************************
+NAME MILLER CYLINDRICAL
+
+PURPOSE: Transforms input longitude and latitude to Easting and
+ Northing for the Miller Cylindrical projection. The
+ longitude and latitude must be in radians. The Easting
+ and Northing values will be returned in meters.
+
+PROGRAMMER DATE
+---------- ----
+T. Mittan March, 1993
+
+This function was adapted from the Lambert Azimuthal Equal Area projection
+code (FORTRAN) in the General Cartographic Transformation Package software
+which is available from the U.S. Geological Survey National Mapping Division.
+
+ALGORITHM REFERENCES
+
+1. "New Equal-Area Map Projections for Noncircular Regions", John P. Snyder,
+ The American Cartographer, Vol 15, No. 4, October 1988, pp. 341-355.
+
+2. Snyder, John P., "Map Projections--A Working Manual", U.S. Geological
+ Survey Professional Paper 1395 (Supersedes USGS Bulletin 1532), United
+ State Government Printing Office, Washington D.C., 1987.
+
+3. "Software Documentation for GCTP General Cartographic Transformation
+ Package", U.S. Geological Survey National Mapping Division, May 1982.
+*******************************************************************************/
+
+Proj4js.Proj.mill = {
+
+/* Initialize the Miller Cylindrical projection
+ -------------------------------------------*/
+ init: function() {
+ //no-op
+ },
+
+
+ /* Miller Cylindrical forward equations--mapping lat,long to x,y
+ ------------------------------------------------------------*/
+ forward: function(p) {
+ var lon=p.x;
+ var lat=p.y;
+ /* Forward equations
+ -----------------*/
+ var dlon = Proj4js.common.adjust_lon(lon -this.long0);
+ var x = this.x0 + this.a * dlon;
+ var y = this.y0 + this.a * Math.log(Math.tan((Proj4js.common.PI / 4.0) + (lat / 2.5))) * 1.25;
+
+ p.x=x;
+ p.y=y;
+ return p;
+ },//millFwd()
+
+ /* Miller Cylindrical inverse equations--mapping x,y to lat/long
+ ------------------------------------------------------------*/
+ inverse: function(p) {
+ p.x -= this.x0;
+ p.y -= this.y0;
+
+ var lon = Proj4js.common.adjust_lon(this.long0 + p.x /this.a);
+ var lat = 2.5 * (Math.atan(Math.exp(0.8*p.y/this.a)) - Proj4js.common.PI / 4.0);
+
+ p.x=lon;
+ p.y=lat;
+ return p;
+ }//millInv()
+};
diff --git a/ajax/libs/proj4js/1.1.0/projCode/moll.js b/ajax/libs/proj4js/1.1.0/projCode/moll.js
new file mode 100755
index 000000000..78b4476f6
--- /dev/null
+++ b/ajax/libs/proj4js/1.1.0/projCode/moll.js
@@ -0,0 +1,100 @@
+/*******************************************************************************
+NAME MOLLWEIDE
+
+PURPOSE: Transforms input longitude and latitude to Easting and
+ Northing for the MOllweide projection. The
+ longitude and latitude must be in radians. The Easting
+ and Northing values will be returned in meters.
+
+PROGRAMMER DATE
+---------- ----
+D. Steinwand, EROS May, 1991; Updated Sept, 1992; Updated Feb, 1993
+S. Nelson, EDC Jun, 2993; Made corrections in precision and
+ number of iterations.
+
+ALGORITHM REFERENCES
+
+1. Snyder, John P. and Voxland, Philip M., "An Album of Map Projections",
+ U.S. Geological Survey Professional Paper 1453 , United State Government
+ Printing Office, Washington D.C., 1989.
+
+2. Snyder, John P., "Map Projections--A Working Manual", U.S. Geological
+ Survey Professional Paper 1395 (Supersedes USGS Bulletin 1532), United
+ State Government Printing Office, Washington D.C., 1987.
+*******************************************************************************/
+
+Proj4js.Proj.moll = {
+
+ /* Initialize the Mollweide projection
+ ------------------------------------*/
+ init: function(){
+ //no-op
+ },
+
+ /* Mollweide forward equations--mapping lat,long to x,y
+ ----------------------------------------------------*/
+ forward: function(p) {
+
+ /* Forward equations
+ -----------------*/
+ var lon=p.x;
+ var lat=p.y;
+
+ var delta_lon = Proj4js.common.adjust_lon(lon - this.long0);
+ var theta = lat;
+ var con = Proj4js.common.PI * Math.sin(lat);
+
+ /* Iterate using the Newton-Raphson method to find theta
+ -----------------------------------------------------*/
+ for (var i=0;true;i++) {
+ var delta_theta = -(theta + Math.sin(theta) - con)/ (1.0 + Math.cos(theta));
+ theta += delta_theta;
+ if (Math.abs(delta_theta) < Proj4js.common.EPSLN) break;
+ if (i >= 50) {
+ Proj4js.reportError("moll:Fwd:IterationError");
+ //return(241);
+ }
+ }
+ theta /= 2.0;
+
+ /* If the latitude is 90 deg, force the x coordinate to be "0 + false easting"
+ this is done here because of precision problems with "cos(theta)"
+ --------------------------------------------------------------------------*/
+ if (Proj4js.common.PI/2 - Math.abs(lat) < Proj4js.common.EPSLN) delta_lon =0;
+ var x = 0.900316316158 * this.a * delta_lon * Math.cos(theta) + this.x0;
+ var y = 1.4142135623731 * this.a * Math.sin(theta) + this.y0;
+
+ p.x=x;
+ p.y=y;
+ return p;
+ },
+
+ inverse: function(p){
+ var theta;
+ var arg;
+
+ /* Inverse equations
+ -----------------*/
+ p.x-= this.x0;
+ //~ p.y -= this.y0;
+ var arg = p.y / (1.4142135623731 * this.a);
+
+ /* Because of division by zero problems, 'arg' can not be 1.0. Therefore
+ a number very close to one is used instead.
+ -------------------------------------------------------------------*/
+ if(Math.abs(arg) > 0.999999999999) arg=0.999999999999;
+ var theta =Math.asin(arg);
+ var lon = Proj4js.common.adjust_lon(this.long0 + (p.x / (0.900316316158 * this.a * Math.cos(theta))));
+ if(lon < (-Proj4js.common.PI)) lon= -Proj4js.common.PI;
+ if(lon > Proj4js.common.PI) lon= Proj4js.common.PI;
+ arg = (2.0 * theta + Math.sin(2.0 * theta)) / Proj4js.common.PI;
+ if(Math.abs(arg) > 1.0)arg=1.0;
+ var lat = Math.asin(arg);
+ //return(OK);
+
+ p.x=lon;
+ p.y=lat;
+ return p;
+ }
+};
+
diff --git a/ajax/libs/proj4js/1.1.0/projCode/nzmg.js b/ajax/libs/proj4js/1.1.0/projCode/nzmg.js
new file mode 100755
index 000000000..36560b8cf
--- /dev/null
+++ b/ajax/libs/proj4js/1.1.0/projCode/nzmg.js
@@ -0,0 +1,284 @@
+/*******************************************************************************
+NAME NEW ZEALAND MAP GRID
+
+PURPOSE: Transforms input longitude and latitude to Easting and
+ Northing for the New Zealand Map Grid projection. The
+ longitude and latitude must be in radians. The Easting
+ and Northing values will be returned in meters.
+
+
+ALGORITHM REFERENCES
+
+1. Department of Land and Survey Technical Circular 1973/32
+ http://www.linz.govt.nz/docs/miscellaneous/nz-map-definition.pdf
+
+2. OSG Technical Report 4.1
+ http://www.linz.govt.nz/docs/miscellaneous/nzmg.pdf
+
+
+IMPLEMENTATION NOTES
+
+The two references use different symbols for the calculated values. This
+implementation uses the variable names similar to the symbols in reference [1].
+
+The alogrithm uses different units for delta latitude and delta longitude.
+The delta latitude is assumed to be in units of seconds of arc x 10^-5.
+The delta longitude is the usual radians. Look out for these conversions.
+
+The algorithm is described using complex arithmetic. There were three
+options:
+ * find and use a Javascript library for complex arithmetic
+ * write my own complex library
+ * expand the complex arithmetic by hand to simple arithmetic
+
+This implementation has expanded the complex multiplication operations
+into parallel simple arithmetic operations for the real and imaginary parts.
+The imaginary part is way over to the right of the display; this probably
+violates every coding standard in the world, but, to me, it makes it much
+more obvious what is going on.
+
+The following complex operations are used:
+ - addition
+ - multiplication
+ - division
+ - complex number raised to integer power
+ - summation
+
+A summary of complex arithmetic operations:
+ (from http://en.wikipedia.org/wiki/Complex_arithmetic)
+ addition: (a + bi) + (c + di) = (a + c) + (b + d)i
+ subtraction: (a + bi) - (c + di) = (a - c) + (b - d)i
+ multiplication: (a + bi) x (c + di) = (ac - bd) + (bc + ad)i
+ division: (a + bi) / (c + di) = [(ac + bd)/(cc + dd)] + [(bc - ad)/(cc + dd)]i
+
+The algorithm needs to calculate summations of simple and complex numbers. This is
+implemented using a for-loop, pre-loading the summed value to zero.
+
+The algorithm needs to calculate theta^2, theta^3, etc while doing a summation.
+There are three possible implementations:
+ - use Math.pow in the summation loop - except for complex numbers
+ - precalculate the values before running the loop
+ - calculate theta^n = theta^(n-1) * theta during the loop
+This implementation uses the third option for both real and complex arithmetic.
+
+For example
+ psi_n = 1;
+ sum = 0;
+ for (n = 1; n <=6; n++) {
+ psi_n1 = psi_n * psi; // calculate psi^(n+1)
+ psi_n = psi_n1;
+ sum = sum + A[n] * psi_n;
+ }
+
+
+TEST VECTORS
+
+NZMG E, N: 2487100.638 6751049.719 metres
+NZGD49 long, lat: 172.739194 -34.444066 degrees
+
+NZMG E, N: 2486533.395 6077263.661 metres
+NZGD49 long, lat: 172.723106 -40.512409 degrees
+
+NZMG E, N: 2216746.425 5388508.765 metres
+NZGD49 long, lat: 169.172062 -46.651295 degrees
+
+Note that these test vectors convert from NZMG metres to lat/long referenced
+to NZGD49, not the more usual WGS84. The difference is about 70m N/S and about
+10m E/W.
+
+These test vectors are provided in reference [1]. Many more test
+vectors are available in
+ http://www.linz.govt.nz/docs/topography/topographicdata/placenamesdatabase/nznamesmar08.zip
+which is a catalog of names on the 260-series maps.
+
+
+EPSG CODES
+
+NZMG EPSG:27200
+NZGD49 EPSG:4272
+
+http://spatialreference.org/ defines these as
+ Proj4js.defs["EPSG:4272"] = "+proj=longlat +ellps=intl +datum=nzgd49 +no_defs ";
+ Proj4js.defs["EPSG:27200"] = "+proj=nzmg +lat_0=-41 +lon_0=173 +x_0=2510000 +y_0=6023150 +ellps=intl +datum=nzgd49 +units=m +no_defs ";
+
+
+LICENSE
+ Copyright: Stephen Irons 2008
+ Released under terms of the LGPL as per: http://www.gnu.org/copyleft/lesser.html
+
+*******************************************************************************/
+
+
+/**
+ Initialize New Zealand Map Grip projection
+*/
+
+Proj4js.Proj.nzmg = {
+
+ /**
+ * iterations: Number of iterations to refine inverse transform.
+ * 0 -> km accuracy
+ * 1 -> m accuracy -- suitable for most mapping applications
+ * 2 -> mm accuracy
+ */
+ iterations: 1,
+
+ init : function() {
+ this.A = new Array();
+ this.A[1] = +0.6399175073;
+ this.A[2] = -0.1358797613;
+ this.A[3] = +0.063294409;
+ this.A[4] = -0.02526853;
+ this.A[5] = +0.0117879;
+ this.A[6] = -0.0055161;
+ this.A[7] = +0.0026906;
+ this.A[8] = -0.001333;
+ this.A[9] = +0.00067;
+ this.A[10] = -0.00034;
+
+ this.B_re = new Array(); this.B_im = new Array();
+ this.B_re[1] = +0.7557853228; this.B_im[1] = 0.0;
+ this.B_re[2] = +0.249204646; this.B_im[2] = +0.003371507;
+ this.B_re[3] = -0.001541739; this.B_im[3] = +0.041058560;
+ this.B_re[4] = -0.10162907; this.B_im[4] = +0.01727609;
+ this.B_re[5] = -0.26623489; this.B_im[5] = -0.36249218;
+ this.B_re[6] = -0.6870983; this.B_im[6] = -1.1651967;
+
+ this.C_re = new Array(); this.C_im = new Array();
+ this.C_re[1] = +1.3231270439; this.C_im[1] = 0.0;
+ this.C_re[2] = -0.577245789; this.C_im[2] = -0.007809598;
+ this.C_re[3] = +0.508307513; this.C_im[3] = -0.112208952;
+ this.C_re[4] = -0.15094762; this.C_im[4] = +0.18200602;
+ this.C_re[5] = +1.01418179; this.C_im[5] = +1.64497696;
+ this.C_re[6] = +1.9660549; this.C_im[6] = +2.5127645;
+
+ this.D = new Array();
+ this.D[1] = +1.5627014243;
+ this.D[2] = +0.5185406398;
+ this.D[3] = -0.03333098;
+ this.D[4] = -0.1052906;
+ this.D[5] = -0.0368594;
+ this.D[6] = +0.007317;
+ this.D[7] = +0.01220;
+ this.D[8] = +0.00394;
+ this.D[9] = -0.0013;
+ },
+
+ /**
+ New Zealand Map Grid Forward - long/lat to x/y
+ long/lat in radians
+ */
+ forward : function(p) {
+ var lon = p.x;
+ var lat = p.y;
+
+ var delta_lat = lat - this.lat0;
+ var delta_lon = lon - this.long0;
+
+ // 1. Calculate d_phi and d_psi ... // and d_lambda
+ // For this algorithm, delta_latitude is in seconds of arc x 10-5, so we need to scale to those units. Longitude is radians.
+ var d_phi = delta_lat / Proj4js.common.SEC_TO_RAD * 1E-5; var d_lambda = delta_lon;
+ var d_phi_n = 1; // d_phi^0
+
+ var d_psi = 0;
+ for (var n = 1; n <= 10; n++) {
+ d_phi_n = d_phi_n * d_phi;
+ d_psi = d_psi + this.A[n] * d_phi_n;
+ }
+
+ // 2. Calculate theta
+ var th_re = d_psi; var th_im = d_lambda;
+
+ // 3. Calculate z
+ var th_n_re = 1; var th_n_im = 0; // theta^0
+ var th_n_re1; var th_n_im1;
+
+ var z_re = 0; var z_im = 0;
+ for (var n = 1; n <= 6; n++) {
+ th_n_re1 = th_n_re*th_re - th_n_im*th_im; th_n_im1 = th_n_im*th_re + th_n_re*th_im;
+ th_n_re = th_n_re1; th_n_im = th_n_im1;
+ z_re = z_re + this.B_re[n]*th_n_re - this.B_im[n]*th_n_im; z_im = z_im + this.B_im[n]*th_n_re + this.B_re[n]*th_n_im;
+ }
+
+ // 4. Calculate easting and northing
+ p.x = (z_im * this.a) + this.x0;
+ p.y = (z_re * this.a) + this.y0;
+
+ return p;
+ },
+
+
+ /**
+ New Zealand Map Grid Inverse - x/y to long/lat
+ */
+ inverse : function(p) {
+
+ var x = p.x;
+ var y = p.y;
+
+ var delta_x = x - this.x0;
+ var delta_y = y - this.y0;
+
+ // 1. Calculate z
+ var z_re = delta_y / this.a; var z_im = delta_x / this.a;
+
+ // 2a. Calculate theta - first approximation gives km accuracy
+ var z_n_re = 1; var z_n_im = 0; // z^0
+ var z_n_re1; var z_n_im1;
+
+ var th_re = 0; var th_im = 0;
+ for (var n = 1; n <= 6; n++) {
+ z_n_re1 = z_n_re*z_re - z_n_im*z_im; z_n_im1 = z_n_im*z_re + z_n_re*z_im;
+ z_n_re = z_n_re1; z_n_im = z_n_im1;
+ th_re = th_re + this.C_re[n]*z_n_re - this.C_im[n]*z_n_im; th_im = th_im + this.C_im[n]*z_n_re + this.C_re[n]*z_n_im;
+ }
+
+ // 2b. Iterate to refine the accuracy of the calculation
+ // 0 iterations gives km accuracy
+ // 1 iteration gives m accuracy -- good enough for most mapping applications
+ // 2 iterations bives mm accuracy
+ for (var i = 0; i < this.iterations; i++) {
+ var th_n_re = th_re; var th_n_im = th_im;
+ var th_n_re1; var th_n_im1;
+
+ var num_re = z_re; var num_im = z_im;
+ for (var n = 2; n <= 6; n++) {
+ th_n_re1 = th_n_re*th_re - th_n_im*th_im; th_n_im1 = th_n_im*th_re + th_n_re*th_im;
+ th_n_re = th_n_re1; th_n_im = th_n_im1;
+ num_re = num_re + (n-1)*(this.B_re[n]*th_n_re - this.B_im[n]*th_n_im); num_im = num_im + (n-1)*(this.B_im[n]*th_n_re + this.B_re[n]*th_n_im);
+ }
+
+ th_n_re = 1; th_n_im = 0;
+ var den_re = this.B_re[1]; var den_im = this.B_im[1];
+ for (var n = 2; n <= 6; n++) {
+ th_n_re1 = th_n_re*th_re - th_n_im*th_im; th_n_im1 = th_n_im*th_re + th_n_re*th_im;
+ th_n_re = th_n_re1; th_n_im = th_n_im1;
+ den_re = den_re + n * (this.B_re[n]*th_n_re - this.B_im[n]*th_n_im); den_im = den_im + n * (this.B_im[n]*th_n_re + this.B_re[n]*th_n_im);
+ }
+
+ // Complex division
+ var den2 = den_re*den_re + den_im*den_im;
+ th_re = (num_re*den_re + num_im*den_im) / den2; th_im = (num_im*den_re - num_re*den_im) / den2;
+ }
+
+ // 3. Calculate d_phi ... // and d_lambda
+ var d_psi = th_re; var d_lambda = th_im;
+ var d_psi_n = 1; // d_psi^0
+
+ var d_phi = 0;
+ for (var n = 1; n <= 9; n++) {
+ d_psi_n = d_psi_n * d_psi;
+ d_phi = d_phi + this.D[n] * d_psi_n;
+ }
+
+ // 4. Calculate latitude and longitude
+ // d_phi is calcuated in second of arc * 10^-5, so we need to scale back to radians. d_lambda is in radians.
+ var lat = this.lat0 + (d_phi * Proj4js.common.SEC_TO_RAD * 1E5);
+ var lon = this.long0 + d_lambda;
+
+ p.x = lon;
+ p.y = lat;
+
+ return p;
+ }
+};
diff --git a/ajax/libs/proj4js/1.1.0/projCode/omerc.js b/ajax/libs/proj4js/1.1.0/projCode/omerc.js
new file mode 100755
index 000000000..a56bbf5fd
--- /dev/null
+++ b/ajax/libs/proj4js/1.1.0/projCode/omerc.js
@@ -0,0 +1,256 @@
+/*******************************************************************************
+NAME OBLIQUE MERCATOR (HOTINE)
+
+PURPOSE: Transforms input longitude and latitude to Easting and
+ Northing for the Oblique Mercator projection. The
+ longitude and latitude must be in radians. The Easting
+ and Northing values will be returned in meters.
+
+PROGRAMMER DATE
+---------- ----
+T. Mittan Mar, 1993
+
+ALGORITHM REFERENCES
+
+1. Snyder, John P., "Map Projections--A Working Manual", U.S. Geological
+ Survey Professional Paper 1395 (Supersedes USGS Bulletin 1532), United
+ State Government Printing Office, Washington D.C., 1987.
+
+2. Snyder, John P. and Voxland, Philip M., "An Album of Map Projections",
+ U.S. Geological Survey Professional Paper 1453 , United State Government
+ Printing Office, Washington D.C., 1989.
+*******************************************************************************/
+
+Proj4js.Proj.omerc = {
+
+ /* Initialize the Oblique Mercator projection
+ ------------------------------------------*/
+ init: function() {
+ if (!this.mode) this.mode=0;
+ if (!this.lon1) {this.lon1=0;this.mode=1;}
+ if (!this.lon2) this.lon2=0;
+ if (!this.lat2) this.lat2=0;
+
+ /* Place parameters in static storage for common use
+ -------------------------------------------------*/
+ var temp = this.b/ this.a;
+ var es = 1.0 - Math.pow(temp,2);
+ var e = Math.sqrt(es);
+
+ this.sin_p20=Math.sin(this.lat0);
+ this.cos_p20=Math.cos(this.lat0);
+
+ this.con = 1.0 - this.es * this.sin_p20 * this.sin_p20;
+ this.com = Math.sqrt(1.0 - es);
+ this.bl = Math.sqrt(1.0 + this.es * Math.pow(this.cos_p20,4.0)/(1.0 - es));
+ this.al = this.a * this.bl * this.k0 * this.com / this.con;
+ if (Math.abs(this.lat0) < Proj4js.common.EPSLN) {
+ this.ts = 1.0;
+ this.d = 1.0;
+ this.el = 1.0;
+ } else {
+ this.ts = Proj4js.common.tsfnz(this.e,this.lat0,this.sin_p20);
+ this.con = Math.sqrt(this.con);
+ this.d = this.bl * this.com / (this.cos_p20 * this.con);
+ if ((this.d * this.d - 1.0) > 0.0) {
+ if (this.lat0 >= 0.0) {
+ this.f = this.d + Math.sqrt(this.d * this.d - 1.0);
+ } else {
+ this.f = this.d - Math.sqrt(this.d * this.d - 1.0);
+ }
+ } else {
+ this.f = this.d;
+ }
+ this.el = this.f * Math.pow(this.ts,this.bl);
+ }
+
+ //this.longc=52.60353916666667;
+
+ if (this.mode != 0) {
+ this.g = .5 * (this.f - 1.0/this.f);
+ this.gama = Proj4js.common.asinz(Math.sin(this.alpha) / this.d);
+ this.longc= this.longc - Proj4js.common.asinz(this.g * Math.tan(this.gama))/this.bl;
+
+ /* Report parameters common to format B
+ -------------------------------------*/
+ //genrpt(azimuth * R2D,"Azimuth of Central Line: ");
+ //cenlon(lon_origin);
+ // cenlat(lat_origin);
+
+ this.con = Math.abs(this.lat0);
+ if ((this.con > Proj4js.common.EPSLN) && (Math.abs(this.con - Proj4js.common.HALF_PI) > Proj4js.common.EPSLN)) {
+ this.singam=Math.sin(this.gama);
+ this.cosgam=Math.cos(this.gama);
+
+ this.sinaz=Math.sin(this.alpha);
+ this.cosaz=Math.cos(this.alpha);
+
+ if (this.lat0>= 0) {
+ this.u = (this.al / this.bl) * Math.atan(Math.sqrt(this.d*this.d - 1.0)/this.cosaz);
+ } else {
+ this.u = -(this.al / this.bl) *Math.atan(Math.sqrt(this.d*this.d - 1.0)/this.cosaz);
+ }
+ } else {
+ Proj4js.reportError("omerc:Init:DataError");
+ }
+ } else {
+ this.sinphi =Math. sin(this.at1);
+ this.ts1 = Proj4js.common.tsfnz(this.e,this.lat1,this.sinphi);
+ this.sinphi = Math.sin(this.lat2);
+ this.ts2 = Proj4js.common.tsfnz(this.e,this.lat2,this.sinphi);
+ this.h = Math.pow(this.ts1,this.bl);
+ this.l = Math.pow(this.ts2,this.bl);
+ this.f = this.el/this.h;
+ this.g = .5 * (this.f - 1.0/this.f);
+ this.j = (this.el * this.el - this.l * this.h)/(this.el * this.el + this.l * this.h);
+ this.p = (this.l - this.h) / (this.l + this.h);
+ this.dlon = this.lon1 - this.lon2;
+ if (this.dlon < -Proj4js.common.PI) this.lon2 = this.lon2 - 2.0 * Proj4js.common.PI;
+ if (this.dlon > Proj4js.common.PI) this.lon2 = this.lon2 + 2.0 * Proj4js.common.PI;
+ this.dlon = this.lon1 - this.lon2;
+ this.longc = .5 * (this.lon1 + this.lon2) -Math.atan(this.j * Math.tan(.5 * this.bl * this.dlon)/this.p)/this.bl;
+ this.dlon = Proj4js.common.adjust_lon(this.lon1 - this.longc);
+ this.gama = Math.atan(Math.sin(this.bl * this.dlon)/this.g);
+ this.alpha = Proj4js.common.asinz(this.d * Math.sin(this.gama));
+
+ /* Report parameters common to format A
+ -------------------------------------*/
+
+ if (Math.abs(this.lat1 - this.lat2) <= Proj4js.common.EPSLN) {
+ Proj4js.reportError("omercInitDataError");
+ //return(202);
+ } else {
+ this.con = Math.abs(this.lat1);
+ }
+ if ((this.con <= Proj4js.common.EPSLN) || (Math.abs(this.con - Proj4js.common.HALF_PI) <= Proj4js.common.EPSLN)) {
+ Proj4js.reportError("omercInitDataError");
+ //return(202);
+ } else {
+ if (Math.abs(Math.abs(this.lat0) - Proj4js.common.HALF_PI) <= Proj4js.common.EPSLN) {
+ Proj4js.reportError("omercInitDataError");
+ //return(202);
+ }
+ }
+
+ this.singam=Math.sin(this.gam);
+ this.cosgam=Math.cos(this.gam);
+
+ this.sinaz=Math.sin(this.alpha);
+ this.cosaz=Math.cos(this.alpha);
+
+
+ if (this.lat0 >= 0) {
+ this.u = (this.al/this.bl) * Math.atan(Math.sqrt(this.d * this.d - 1.0)/this.cosaz);
+ } else {
+ this.u = -(this.al/this.bl) * Math.atan(Math.sqrt(this.d * this.d - 1.0)/this.cosaz);
+ }
+ }
+ },
+
+
+ /* Oblique Mercator forward equations--mapping lat,long to x,y
+ ----------------------------------------------------------*/
+ forward: function(p) {
+ var theta; /* angle */
+ var sin_phi, cos_phi;/* sin and cos value */
+ var b; /* temporary values */
+ var c, t, tq; /* temporary values */
+ var con, n, ml; /* cone constant, small m */
+ var q,us,vl;
+ var ul,vs;
+ var s;
+ var dlon;
+ var ts1;
+
+ var lon=p.x;
+ var lat=p.y;
+ /* Forward equations
+ -----------------*/
+ sin_phi = Math.sin(lat);
+ dlon = Proj4js.common.adjust_lon(lon - this.longc);
+ vl = Math.sin(this.bl * dlon);
+ if (Math.abs(Math.abs(lat) - Proj4js.common.HALF_PI) > Proj4js.common.EPSLN) {
+ ts1 = Proj4js.common.tsfnz(this.e,lat,sin_phi);
+ q = this.el / (Math.pow(ts1,this.bl));
+ s = .5 * (q - 1.0 / q);
+ t = .5 * (q + 1.0/ q);
+ ul = (s * this.singam - vl * this.cosgam) / t;
+ con = Math.cos(this.bl * dlon);
+ if (Math.abs(con) < .0000001) {
+ us = this.al * this.bl * dlon;
+ } else {
+ us = this.al * Math.atan((s * this.cosgam + vl * this.singam) / con)/this.bl;
+ if (con < 0) us = us + Proj4js.common.PI * this.al / this.bl;
+ }
+ } else {
+ if (lat >= 0) {
+ ul = this.singam;
+ } else {
+ ul = -this.singam;
+ }
+ us = this.al * lat / this.bl;
+ }
+ if (Math.abs(Math.abs(ul) - 1.0) <= Proj4js.common.EPSLN) {
+ //alert("Point projects into infinity","omer-for");
+ Proj4js.reportError("omercFwdInfinity");
+ //return(205);
+ }
+ vs = .5 * this.al * Math.log((1.0 - ul)/(1.0 + ul)) / this.bl;
+ us = us - this.u;
+ var x = this.x0 + vs * this.cosaz + us * this.sinaz;
+ var y = this.y0 + us * this.cosaz - vs * this.sinaz;
+
+ p.x=x;
+ p.y=y;
+ return p;
+ },
+
+ inverse: function(p) {
+ var delta_lon; /* Delta longitude (Given longitude - center */
+ var theta; /* angle */
+ var delta_theta; /* adjusted longitude */
+ var sin_phi, cos_phi;/* sin and cos value */
+ var b; /* temporary values */
+ var c, t, tq; /* temporary values */
+ var con, n, ml; /* cone constant, small m */
+ var vs,us,q,s,ts1;
+ var vl,ul,bs;
+ var lon, lat;
+ var flag;
+
+ /* Inverse equations
+ -----------------*/
+ p.x -= this.x0;
+ p.y -= this.y0;
+ flag = 0;
+ vs = p.x * this.cosaz - p.y * this.sinaz;
+ us = p.y * this.cosaz + p.x * this.sinaz;
+ us = us + this.u;
+ q = Math.exp(-this.bl * vs / this.al);
+ s = .5 * (q - 1.0/q);
+ t = .5 * (q + 1.0/q);
+ vl = Math.sin(this.bl * us / this.al);
+ ul = (vl * this.cosgam + s * this.singam)/t;
+ if (Math.abs(Math.abs(ul) - 1.0) <= Proj4js.common.EPSLN)
+ {
+ lon = this.longc;
+ if (ul >= 0.0) {
+ lat = Proj4js.common.HALF_PI;
+ } else {
+ lat = -Proj4js.common.HALF_PI;
+ }
+ } else {
+ con = 1.0 / this.bl;
+ ts1 =Math.pow((this.el / Math.sqrt((1.0 + ul) / (1.0 - ul))),con);
+ lat = Proj4js.common.phi2z(this.e,ts1);
+ //if (flag != 0)
+ //return(flag);
+ //~ con = Math.cos(this.bl * us /al);
+ theta = this.longc - Math.atan2((s * this.cosgam - vl * this.singam) , con)/this.bl;
+ lon = Proj4js.common.adjust_lon(theta);
+ }
+ p.x=lon;
+ p.y=lat;
+ return p;
+ }
+};
diff --git a/ajax/libs/proj4js/1.1.0/projCode/ortho.js b/ajax/libs/proj4js/1.1.0/projCode/ortho.js
new file mode 100755
index 000000000..800dfdc52
--- /dev/null
+++ b/ajax/libs/proj4js/1.1.0/projCode/ortho.js
@@ -0,0 +1,110 @@
+/*******************************************************************************
+NAME ORTHOGRAPHIC
+
+PURPOSE: Transforms input longitude and latitude to Easting and
+ Northing for the Orthographic projection. The
+ longitude and latitude must be in radians. The Easting
+ and Northing values will be returned in meters.
+
+PROGRAMMER DATE
+---------- ----
+T. Mittan Mar, 1993
+
+ALGORITHM REFERENCES
+
+1. Snyder, John P., "Map Projections--A Working Manual", U.S. Geological
+ Survey Professional Paper 1395 (Supersedes USGS Bulletin 1532), United
+ State Government Printing Office, Washington D.C., 1987.
+
+2. Snyder, John P. and Voxland, Philip M., "An Album of Map Projections",
+ U.S. Geological Survey Professional Paper 1453 , United State Government
+ Printing Office, Washington D.C., 1989.
+*******************************************************************************/
+
+Proj4js.Proj.ortho = {
+
+ /* Initialize the Orthographic projection
+ -------------------------------------*/
+ init: function(def) {
+ //double temp; /* temporary variable */
+
+ /* Place parameters in static storage for common use
+ -------------------------------------------------*/;
+ this.sin_p14=Math.sin(this.lat0);
+ this.cos_p14=Math.cos(this.lat0);
+ },
+
+
+ /* Orthographic forward equations--mapping lat,long to x,y
+ ---------------------------------------------------*/
+ forward: function(p) {
+ var sinphi, cosphi; /* sin and cos value */
+ var dlon; /* delta longitude value */
+ var coslon; /* cos of longitude */
+ var ksp; /* scale factor */
+ var g;
+ var lon=p.x;
+ var lat=p.y;
+ /* Forward equations
+ -----------------*/
+ dlon = Proj4js.common.adjust_lon(lon - this.long0);
+
+ sinphi=Math.sin(lat);
+ cosphi=Math.cos(lat);
+
+ coslon = Math.cos(dlon);
+ g = this.sin_p14 * sinphi + this.cos_p14 * cosphi * coslon;
+ ksp = 1.0;
+ if ((g > 0) || (Math.abs(g) <= Proj4js.common.EPSLN)) {
+ var x = this.a * ksp * cosphi * Math.sin(dlon);
+ var y = this.y0 + this.a * ksp * (this.cos_p14 * sinphi - this.sin_p14 * cosphi * coslon);
+ } else {
+ Proj4js.reportError("orthoFwdPointError");
+ }
+ p.x=x;
+ p.y=y;
+ return p;
+ },
+
+
+ inverse: function(p) {
+ var rh; /* height above ellipsoid */
+ var z; /* angle */
+ var sinz,cosz; /* sin of z and cos of z */
+ var temp;
+ var con;
+ var lon , lat;
+ /* Inverse equations
+ -----------------*/
+ p.x -= this.x0;
+ p.y -= this.y0;
+ rh = Math.sqrt(p.x * p.x + p.y * p.y);
+ if (rh > this.a + .0000001) {
+ Proj4js.reportError("orthoInvDataError");
+ }
+ z = Proj4js.common.asinz(rh / this.a);
+
+ sinz=Math.sin(z);
+ cosz=Math.cos(z);
+
+ lon = this.long0;
+ if (Math.abs(rh) <= Proj4js.common.EPSLN) {
+ lat = this.lat0;
+ }
+ lat = Proj4js.common.asinz(cosz * this.sin_p14 + (p.y * sinz * this.cos_p14)/rh);
+ con = Math.abs(this.lat0) - Proj4js.common.HALF_PI;
+ if (Math.abs(con) <= Proj4js.common.EPSLN) {
+ if (this.lat0 >= 0) {
+ lon = Proj4js.common.adjust_lon(this.long0 + Math.atan2(p.x, -p.y));
+ } else {
+ lon = Proj4js.common.adjust_lon(this.long0 -Math.atan2(-p.x, p.y));
+ }
+ }
+ con = cosz - this.sin_p14 * Math.sin(lat);
+ p.x=lon;
+ p.y=lat;
+ return p;
+ }
+};
+
+
diff --git a/ajax/libs/proj4js/1.1.0/projCode/poly.js b/ajax/libs/proj4js/1.1.0/projCode/poly.js
new file mode 100755
index 000000000..0176efdba
--- /dev/null
+++ b/ajax/libs/proj4js/1.1.0/projCode/poly.js
@@ -0,0 +1,157 @@
+/* Function to compute, phi4, the latitude for the inverse of the
+ Polyconic projection.
+------------------------------------------------------------*/
+function phi4z (eccent,e0,e1,e2,e3,a,b,c,phi) {
+ var sinphi, sin2ph, tanphi, ml, mlp, con1, con2, con3, dphi, i;
+
+ phi = a;
+ for (i = 1; i <= 15; i++) {
+ sinphi = Math.sin(phi);
+ tanphi = Math.tan(phi);
+ c = tanphi * Math.sqrt (1.0 - eccent * sinphi * sinphi);
+ sin2ph = Math.sin (2.0 * phi);
+ /*
+ ml = e0 * *phi - e1 * sin2ph + e2 * sin (4.0 * *phi);
+ mlp = e0 - 2.0 * e1 * cos (2.0 * *phi) + 4.0 * e2 * cos (4.0 * *phi);
+ */
+ ml = e0 * phi - e1 * sin2ph + e2 * Math.sin (4.0 * phi) - e3 * Math.sin (6.0 * phi);
+ mlp = e0 - 2.0 * e1 * Math.cos (2.0 * phi) + 4.0 * e2 * Math.cos (4.0 * phi) - 6.0 * e3 * Math.cos (6.0 * phi);
+ con1 = 2.0 * ml + c * (ml * ml + b) - 2.0 * a * (c * ml + 1.0);
+ con2 = eccent * sin2ph * (ml * ml + b - 2.0 * a * ml) / (2.0 *c);
+ con3 = 2.0 * (a - ml) * (c * mlp - 2.0 / sin2ph) - 2.0 * mlp;
+ dphi = con1 / (con2 + con3);
+ phi += dphi;
+ if (Math.abs(dphi) <= .0000000001 ) return(phi);
+ }
+ Proj4js.reportError("phi4z: No convergence");
+ return null;
+}
+
+
+/* Function to compute the constant e4 from the input of the eccentricity
+ of the spheroid, x. This constant is used in the Polar Stereographic
+ projection.
+--------------------------------------------------------------------*/
+function e4fn(x) {
+ var con, com;
+ con = 1.0 + x;
+ com = 1.0 - x;
+ return (Math.sqrt((Math.pow(con,con))*(Math.pow(com,com))));
+}
+
+
+
+
+
+/*******************************************************************************
+NAME POLYCONIC
+
+PURPOSE: Transforms input longitude and latitude to Easting and
+ Northing for the Polyconic projection. The
+ longitude and latitude must be in radians. The Easting
+ and Northing values will be returned in meters.
+
+PROGRAMMER DATE
+---------- ----
+T. Mittan Mar, 1993
+
+ALGORITHM REFERENCES
+
+1. Snyder, John P., "Map Projections--A Working Manual", U.S. Geological
+ Survey Professional Paper 1395 (Supersedes USGS Bulletin 1532), United
+ State Government Printing Office, Washington D.C., 1987.
+
+2. Snyder, John P. and Voxland, Philip M., "An Album of Map Projections",
+ U.S. Geological Survey Professional Paper 1453 , United State Government
+ Printing Office, Washington D.C., 1989.
+*******************************************************************************/
+
+Proj4js.Proj.poly = {
+
+ /* Initialize the POLYCONIC projection
+ ----------------------------------*/
+ init: function() {
+ var temp; /* temporary variable */
+ if (this.lat0 == 0) this.lat0 = 90;//this.lat0 ca
+
+ /* Place parameters in static storage for common use
+ -------------------------------------------------*/
+ this.temp = this.b / this.a;
+ this.es = 1.0 - Math.pow(this.temp,2);// devait etre dans tmerc.js mais n y est pas donc je commente sinon retour de valeurs nulles
+ this.e = Math.sqrt(this.es);
+ this.e0 = Proj4js.common.e0fn(this.es);
+ this.e1 = Proj4js.common.e1fn(this.es);
+ this.e2 = Proj4js.common.e2fn(this.es);
+ this.e3 = Proj4js.common.e3fn(this.es);
+ this.ml0 = Proj4js.common.mlfn(this.e0, this.e1,this.e2, this.e3, this.lat0);//si que des zeros le calcul ne se fait pas
+ //if (!this.ml0) {this.ml0=0;}
+ },
+
+
+ /* Polyconic forward equations--mapping lat,long to x,y
+ ---------------------------------------------------*/
+ forward: function(p) {
+ var sinphi, cosphi; /* sin and cos value */
+ var al; /* temporary values */
+ var c; /* temporary values */
+ var con, ml; /* cone constant, small m */
+ var ms; /* small m */
+ var x,y;
+
+ var lon=p.x;
+ var lat=p.y;
+
+ con = Proj4js.common.adjust_lon(lon - this.long0);
+ if (Math.abs(lat) <= .0000001) {
+ x = this.x0 + this.a * con;
+ y = this.y0 - this.a * this.ml0;
+ } else {
+ sinphi = Math.sin(lat);
+ cosphi = Math.cos(lat);
+
+ ml = Proj4js.common.mlfn(this.e0, this.e1, this.e2, this.e3, lat);
+ ms = Proj4js.common.msfnz(this.e,sinphi,cosphi);
+ con = sinphi;
+ x = this.x0 + this.a * ms * Math.sin(con)/sinphi;
+ y = this.y0 + this.a * (ml - this.ml0 + ms * (1.0 - Math.cos(con))/sinphi);
+ }
+
+ p.x=x;
+ p.y=y;
+ return p;
+ },
+
+
+ /* Inverse equations
+ -----------------*/
+ inverse: function(p) {
+ var sin_phi, cos_phi; /* sin and cos value */
+ var al; /* temporary values */
+ var b; /* temporary values */
+ var c; /* temporary values */
+ var con, ml; /* cone constant, small m */
+ var iflg; /* error flag */
+ var lon,lat;
+ p.x -= this.x0;
+ p.y -= this.y0;
+ al = this.ml0 + p.y/this.a;
+ iflg = 0;
+
+ if (Math.abs(al) <= .0000001) {
+ lon = p.x/this.a + this.long0;
+ lat = 0.0;
+ } else {
+ b = al * al + (p.x/this.a) * (p.x/this.a);
+ iflg = phi4z(this.es,this.e0,this.e1,this.e2,this.e3,this.al,b,c,lat);
+ if (iflg != 1) return(iflg);
+ lon = Proj4js.common.adjust_lon((Proj4js.common.asinz(p.x * c / this.a) / Math.sin(lat)) + this.long0);
+ }
+
+ p.x=lon;
+ p.y=lat;
+ return p;
+ }
+};
+
+
+
diff --git a/ajax/libs/proj4js/1.1.0/projCode/sinu.js b/ajax/libs/proj4js/1.1.0/projCode/sinu.js
new file mode 100755
index 000000000..0b5193340
--- /dev/null
+++ b/ajax/libs/proj4js/1.1.0/projCode/sinu.js
@@ -0,0 +1,121 @@
+/*******************************************************************************
+NAME SINUSOIDAL
+
+PURPOSE: Transforms input longitude and latitude to Easting and
+ Northing for the Sinusoidal projection. The
+ longitude and latitude must be in radians. The Easting
+ and Northing values will be returned in meters.
+
+PROGRAMMER DATE
+---------- ----
+D. Steinwand, EROS May, 1991
+
+This function was adapted from the Sinusoidal projection code (FORTRAN) in the
+General Cartographic Transformation Package software which is available from
+the U.S. Geological Survey National Mapping Division.
+
+ALGORITHM REFERENCES
+
+1. Snyder, John P., "Map Projections--A Working Manual", U.S. Geological
+ Survey Professional Paper 1395 (Supersedes USGS Bulletin 1532), United
+ State Government Printing Office, Washington D.C., 1987.
+
+2. "Software Documentation for GCTP General Cartographic Transformation
+ Package", U.S. Geological Survey National Mapping Division, May 1982.
+*******************************************************************************/
+
+Proj4js.Proj.sinu = {
+
+ /* Initialize the Sinusoidal projection
+ ------------------------------------*/
+ init: function() {
+ /* Place parameters in static storage for common use
+ -------------------------------------------------*/
+
+
+ if (!this.sphere) {
+ this.en = Proj4js.common.pj_enfn(this.es);
+ } else {
+ this.n = 1.;
+ this.m = 0.;
+ this.es = 0;
+ this.C_y = Math.sqrt((this.m + 1.) / this.n);
+ this.C_x = this.C_y/(this.m + 1.);
+ }
+
+ },
+
+ /* Sinusoidal forward equations--mapping lat,long to x,y
+ -----------------------------------------------------*/
+ forward: function(p) {
+ var x,y,delta_lon;
+ var lon=p.x;
+ var lat=p.y;
+ /* Forward equations
+ -----------------*/
+ lon = Proj4js.common.adjust_lon(lon - this.long0);
+
+ if (this.sphere) {
+ if (!this.m) {
+ lat = this.n != 1. ? Math.asin(this.n * Math.sin(lat)): lat;
+ } else {
+ var k = this.n * Math.sin(lat);
+ for (var i = Proj4js.common.MAX_ITER; i ; --i) {
+ var V = (this.m * lat + Math.sin(lat) - k) / (this.m + Math.cos(lat));
+ lat -= V;
+ if (Math.abs(V) < Proj4js.common.EPSLN) break;
+ }
+ }
+ x = this.a * this.C_x * lon * (this.m + Math.cos(lat));
+ y = this.a * this.C_y * lat;
+
+ } else {
+
+ var s = Math.sin(lat);
+ var c = Math.cos(lat);
+ y = this.a * Proj4js.common.pj_mlfn(lat, s, c, this.en);
+ x = this.a * lon * c / Math.sqrt(1. - this.es * s * s);
+ }
+
+ p.x=x;
+ p.y=y;
+ return p;
+ },
+
+ inverse: function(p) {
+ var lat,temp,lon;
+
+ /* Inverse equations
+ -----------------*/
+ p.x -= this.x0;
+ p.y -= this.y0;
+ lat = p.y / this.a;
+
+ if (this.sphere) {
+
+ p.y /= this.C_y;
+ lat = this.m ? Math.asin((this.m * p.y + Math.sin(p.y)) / this.n) :
+ ( this.n != 1. ? Math.asin(Math.sin(p.y) / this.n) : p.y );
+ lon = p.x / (this.C_x * (this.m + Math.cos(p.y)));
+
+ } else {
+ lat = Proj4js.common.pj_inv_mlfn(p.y/this.a, this.es, this.en)
+ var s = Math.abs(lat);
+ if (s < Proj4js.common.HALF_PI) {
+ s = Math.sin(lat);
+ temp = this.long0 + p.x * Math.sqrt(1. - this.es * s * s) /(this.a * Math.cos(lat));
+ //temp = this.long0 + p.x / (this.a * Math.cos(lat));
+ lon = Proj4js.common.adjust_lon(temp);
+ } else if ((s - Proj4js.common.EPSLN) < Proj4js.common.HALF_PI) {
+ lon = this.long0;
+ }
+
+ }
+
+ p.x=lon;
+ p.y=lat;
+ return p;
+ }
+};
+
+
diff --git a/ajax/libs/proj4js/1.1.0/projCode/somerc.js b/ajax/libs/proj4js/1.1.0/projCode/somerc.js
new file mode 100755
index 000000000..474ad2e01
--- /dev/null
+++ b/ajax/libs/proj4js/1.1.0/projCode/somerc.js
@@ -0,0 +1,110 @@
+/*******************************************************************************
+NAME SWISS OBLIQUE MERCATOR
+
+PURPOSE: Swiss projection.
+WARNING: X and Y are inverted (weird) in the swiss coordinate system. Not
+ here, since we want X to be horizontal and Y vertical.
+
+ALGORITHM REFERENCES
+1. "Formules et constantes pour le Calcul pour la
+ projection cylindrique conforme à axe oblique et pour la transformation entre
+ des systèmes de référence".
+ http://www.swisstopo.admin.ch/internet/swisstopo/fr/home/topics/survey/sys/refsys/switzerland.parsysrelated1.31216.downloadList.77004.DownloadFile.tmp/swissprojectionfr.pdf
+
+*******************************************************************************/
+
+Proj4js.Proj.somerc = {
+
+ init: function() {
+ var phy0 = this.lat0;
+ this.lambda0 = this.long0;
+ var sinPhy0 = Math.sin(phy0);
+ var semiMajorAxis = this.a;
+ var invF = this.rf;
+ var flattening = 1 / invF;
+ var e2 = 2 * flattening - Math.pow(flattening, 2);
+ var e = this.e = Math.sqrt(e2);
+ this.R = this.k0 * semiMajorAxis * Math.sqrt(1 - e2) / (1 - e2 * Math.pow(sinPhy0, 2.0));
+ this.alpha = Math.sqrt(1 + e2 / (1 - e2) * Math.pow(Math.cos(phy0), 4.0));
+ this.b0 = Math.asin(sinPhy0 / this.alpha);
+ this.K = Math.log(Math.tan(Math.PI / 4.0 + this.b0 / 2.0))
+ - this.alpha
+ * Math.log(Math.tan(Math.PI / 4.0 + phy0 / 2.0))
+ + this.alpha
+ * e / 2
+ * Math.log((1 + e * sinPhy0)
+ / (1 - e * sinPhy0));
+ },
+
+
+ forward: function(p) {
+ var Sa1 = Math.log(Math.tan(Math.PI / 4.0 - p.y / 2.0));
+ var Sa2 = this.e / 2.0
+ * Math.log((1 + this.e * Math.sin(p.y))
+ / (1 - this.e * Math.sin(p.y)));
+ var S = -this.alpha * (Sa1 + Sa2) + this.K;
+
+ // spheric latitude
+ var b = 2.0 * (Math.atan(Math.exp(S)) - Math.PI / 4.0);
+
+ // spheric longitude
+ var I = this.alpha * (p.x - this.lambda0);
+
+ // psoeudo equatorial rotation
+ var rotI = Math.atan(Math.sin(I)
+ / (Math.sin(this.b0) * Math.tan(b) +
+ Math.cos(this.b0) * Math.cos(I)));
+
+ var rotB = Math.asin(Math.cos(this.b0) * Math.sin(b) -
+ Math.sin(this.b0) * Math.cos(b) * Math.cos(I));
+
+ p.y = this.R / 2.0
+ * Math.log((1 + Math.sin(rotB)) / (1 - Math.sin(rotB)))
+ + this.y0;
+ p.x = this.R * rotI + this.x0;
+ return p;
+ },
+
+ inverse: function(p) {
+ var Y = p.x - this.x0;
+ var X = p.y - this.y0;
+
+ var rotI = Y / this.R;
+ var rotB = 2 * (Math.atan(Math.exp(X / this.R)) - Math.PI / 4.0);
+
+ var b = Math.asin(Math.cos(this.b0) * Math.sin(rotB)
+ + Math.sin(this.b0) * Math.cos(rotB) * Math.cos(rotI));
+ var I = Math.atan(Math.sin(rotI)
+ / (Math.cos(this.b0) * Math.cos(rotI) - Math.sin(this.b0)
+ * Math.tan(rotB)));
+
+ var lambda = this.lambda0 + I / this.alpha;
+
+ var S = 0.0;
+ var phy = b;
+ var prevPhy = -1000.0;
+ var iteration = 0;
+ while (Math.abs(phy - prevPhy) > 0.0000001)
+ {
+ if (++iteration > 20)
+ {
+ Proj4js.reportError("omercFwdInfinity");
+ return;
+ }
+ //S = Math.log(Math.tan(Math.PI / 4.0 + phy / 2.0));
+ S = 1.0
+ / this.alpha
+ * (Math.log(Math.tan(Math.PI / 4.0 + b / 2.0)) - this.K)
+ + this.e
+ * Math.log(Math.tan(Math.PI / 4.0
+ + Math.asin(this.e * Math.sin(phy))
+ / 2.0));
+ prevPhy = phy;
+ phy = 2.0 * Math.atan(Math.exp(S)) - Math.PI / 2.0;
+ }
+
+ p.x = lambda;
+ p.y = phy;
+ return p;
+ }
+};
diff --git a/ajax/libs/proj4js/1.1.0/projCode/stere.js b/ajax/libs/proj4js/1.1.0/projCode/stere.js
new file mode 100755
index 000000000..8575ffcd6
--- /dev/null
+++ b/ajax/libs/proj4js/1.1.0/projCode/stere.js
@@ -0,0 +1,247 @@
+
+// Initialize the Stereographic projection
+
+Proj4js.Proj.stere = {
+ ssfn_: function(phit, sinphi, eccen) {
+ sinphi *= eccen;
+ return (Math.tan (.5 * (Proj4js.common.HALF_PI + phit)) * Math.pow((1. - sinphi) / (1. + sinphi), .5 * eccen));
+ },
+ TOL: 1.e-8,
+ NITER: 8,
+ CONV: 1.e-10,
+ S_POLE: 0,
+ N_POLE: 1,
+ OBLIQ: 2,
+ EQUIT: 3,
+
+ init: function() {
+ this.phits = this.lat_ts ? this.lat_ts : Proj4js.common.HALF_PI;
+ var t = Math.abs(this.lat0);
+ if ((Math.abs(t) - Proj4js.common.HALF_PI) < Proj4js.common.EPSLN) {
+ this.mode = this.lat0 < 0. ? this.S_POLE : this.N_POLE;
+ } else {
+ this.mode = t > Proj4js.common.EPSLN ? this.OBLIQ : this.EQUIT;
+ }
+ this.phits = Math.abs(this.phits);
+ if (this.es) {
+ var X;
+
+ switch (this.mode) {
+ case this.N_POLE:
+ case this.S_POLE:
+ if (Math.abs(this.phits - Proj4js.common.HALF_PI) < Proj4js.common.EPSLN) {
+ this.akm1 = 2. * this.k0 / Math.sqrt(Math.pow(1+this.e,1+this.e)*Math.pow(1-this.e,1-this.e));
+ } else {
+ t = Math.sin(this.phits);
+ this.akm1 = Math.cos(this.phits) / Proj4js.common.tsfnz(this.e, this.phits, t);
+ t *= this.e;
+ this.akm1 /= Math.sqrt(1. - t * t);
+ }
+ break;
+ case this.EQUIT:
+ this.akm1 = 2. * this.k0;
+ break;
+ case this.OBLIQ:
+ t = Math.sin(this.lat0);
+ X = 2. * Math.atan(this.ssfn_(this.lat0, t, this.e)) - Proj4js.common.HALF_PI;
+ t *= this.e;
+ this.akm1 = 2. * this.k0 * Math.cos(this.lat0) / Math.sqrt(1. - t * t);
+ this.sinX1 = Math.sin(X);
+ this.cosX1 = Math.cos(X);
+ break;
+ }
+ } else {
+ switch (this.mode) {
+ case this.OBLIQ:
+ this.sinph0 = Math.sin(this.lat0);
+ this.cosph0 = Math.cos(this.lat0);
+ case this.EQUIT:
+ this.akm1 = 2. * this.k0;
+ break;
+ case this.S_POLE:
+ case this.N_POLE:
+ this.akm1 = Math.abs(this.phits - Proj4js.common.HALF_PI) >= Proj4js.common.EPSLN ?
+ Math.cos(this.phits) / Math.tan(Proj4js.common.FORTPI - .5 * this.phits) :
+ 2. * this.k0 ;
+ break;
+ }
+ }
+ },
+
+// Stereographic forward equations--mapping lat,long to x,y
+ forward: function(p) {
+ var lon = p.x;
+ lon = Proj4js.common.adjust_lon(lon - this.long0);
+ var lat = p.y;
+ var x, y;
+
+ if (this.sphere) {
+ var sinphi, cosphi, coslam, sinlam;
+
+ sinphi = Math.sin(lat);
+ cosphi = Math.cos(lat);
+ coslam = Math.cos(lon);
+ sinlam = Math.sin(lon);
+ switch (this.mode) {
+ case this.EQUIT:
+ y = 1. + cosphi * coslam;
+ if (y <= Proj4js.common.EPSLN) {
+ Proj4js.reportError("stere:forward:Equit");
+ }
+ y = this.akm1 / y;
+ x = y * cosphi * sinlam;
+ y *= sinphi;
+ break;
+ case this.OBLIQ:
+ y = 1. + this.sinph0 * sinphi + this.cosph0 * cosphi * coslam;
+ if (y <= Proj4js.common.EPSLN) {
+ Proj4js.reportError("stere:forward:Obliq");
+ }
+ y = this.akm1 / y;
+ x = y * cosphi * sinlam;
+ y *= this.cosph0 * sinphi - this.sinph0 * cosphi * coslam;
+ break;
+ case this.N_POLE:
+ coslam = -coslam;
+ lat = -lat;
+ //Note no break here so it conitnues through S_POLE
+ case this.S_POLE:
+ if (Math.abs(lat - Proj4js.common.HALF_PI) < this.TOL) {
+ Proj4js.reportError("stere:forward:S_POLE");
+ }
+ y = this.akm1 * Math.tan(Proj4js.common.FORTPI + .5 * lat);
+ x = sinlam * y;
+ y *= coslam;
+ break;
+ }
+ } else {
+ coslam = Math.cos(lon);
+ sinlam = Math.sin(lon);
+ sinphi = Math.sin(lat);
+ var sinX, cosX;
+ if (this.mode == this.OBLIQ || this.mode == this.EQUIT) {
+ var Xt = 2. * Math.atan(this.ssfn_(lat, sinphi, this.e));
+ sinX = Math.sin(Xt - Proj4js.common.HALF_PI);
+ cosX = Math.cos(Xt);
+ }
+ switch (this.mode) {
+ case this.OBLIQ:
+ var A = this.akm1 / (this.cosX1 * (1. + this.sinX1 * sinX + this.cosX1 * cosX * coslam));
+ y = A * (this.cosX1 * sinX - this.sinX1 * cosX * coslam);
+ x = A * cosX;
+ break;
+ case this.EQUIT:
+ var A = 2. * this.akm1 / (1. + cosX * coslam);
+ y = A * sinX;
+ x = A * cosX;
+ break;
+ case this.S_POLE:
+ lat = -lat;
+ coslam = - coslam;
+ sinphi = -sinphi;
+ case this.N_POLE:
+ x = this.akm1 * Proj4js.common.tsfnz(this.e, lat, sinphi);
+ y = - x * coslam;
+ break;
+ }
+ x = x * sinlam;
+ }
+ p.x = x*this.a + this.x0;
+ p.y = y*this.a + this.y0;
+ return p;
+ },
+
+
+//* Stereographic inverse equations--mapping x,y to lat/long
+ inverse: function(p) {
+ var x = (p.x - this.x0)/this.a; /* descale and de-offset */
+ var y = (p.y - this.y0)/this.a;
+ var lon, lat;
+
+ var cosphi, sinphi, tp=0.0, phi_l=0.0, rho, halfe=0.0, pi2=0.0;
+ var i;
+
+ if (this.sphere) {
+ var c, rh, sinc, cosc;
+
+ rh = Math.sqrt(x*x + y*y);
+ c = 2. * Math.atan(rh / this.akm1);
+ sinc = Math.sin(c);
+ cosc = Math.cos(c);
+ lon = 0.;
+ switch (this.mode) {
+ case this.EQUIT:
+ if (Math.abs(rh) <= Proj4js.common.EPSLN) {
+ lat = 0.;
+ } else {
+ lat = Math.asin(y * sinc / rh);
+ }
+ if (cosc != 0. || x != 0.) lon = Math.atan2(x * sinc, cosc * rh);
+ break;
+ case this.OBLIQ:
+ if (Math.abs(rh) <= Proj4js.common.EPSLN) {
+ lat = this.phi0;
+ } else {
+ lat = Math.asin(cosc * this.sinph0 + y * sinc * this.cosph0 / rh);
+ }
+ c = cosc - this.sinph0 * Math.sin(lat);
+ if (c != 0. || x != 0.) {
+ lon = Math.atan2(x * sinc * this.cosph0, c * rh);
+ }
+ break;
+ case this.N_POLE:
+ y = -y;
+ case this.S_POLE:
+ if (Math.abs(rh) <= Proj4js.common.EPSLN) {
+ lat = this.phi0;
+ } else {
+ lat = Math.asin(this.mode == this.S_POLE ? -cosc : cosc);
+ }
+ lon = (x == 0. && y == 0.) ? 0. : Math.atan2(x, y);
+ break;
+ }
+ p.x = Proj4js.common.adjust_lon(lon + this.long0);
+ p.y = lat;
+ } else {
+ rho = Math.sqrt(x*x + y*y);
+ switch (this.mode) {
+ case this.OBLIQ:
+ case this.EQUIT:
+ tp = 2. * Math.atan2(rho * this.cosX1 , this.akm1);
+ cosphi = Math.cos(tp);
+ sinphi = Math.sin(tp);
+ if( rho == 0.0 ) {
+ phi_l = Math.asin(cosphi * this.sinX1);
+ } else {
+ phi_l = Math.asin(cosphi * this.sinX1 + (y * sinphi * this.cosX1 / rho));
+ }
+
+ tp = Math.tan(.5 * (Proj4js.common.HALF_PI + phi_l));
+ x *= sinphi;
+ y = rho * this.cosX1 * cosphi - y * this.sinX1* sinphi;
+ pi2 = Proj4js.common.HALF_PI;
+ halfe = .5 * this.e;
+ break;
+ case this.N_POLE:
+ y = -y;
+ case this.S_POLE:
+ tp = - rho / this.akm1;
+ phi_l = Proj4js.common.HALF_PI - 2. * Math.atan(tp);
+ pi2 = -Proj4js.common.HALF_PI;
+ halfe = -.5 * this.e;
+ break;
+ }
+ for (i = this.NITER; i--; phi_l = lat) { //check this
+ sinphi = this.e * Math.sin(phi_l);
+ lat = 2. * Math.atan(tp * Math.pow((1.+sinphi)/(1.-sinphi), halfe)) - pi2;
+ if (Math.abs(phi_l - lat) < this.CONV) {
+ if (this.mode == this.S_POLE) lat = -lat;
+ lon = (x == 0. && y == 0.) ? 0. : Math.atan2(x, y);
+ p.x = Proj4js.common.adjust_lon(lon + this.long0);
+ p.y = lat;
+ return p;
+ }
+ }
+ }
+ }
+};
diff --git a/ajax/libs/proj4js/1.1.0/projCode/sterea.js b/ajax/libs/proj4js/1.1.0/projCode/sterea.js
new file mode 100755
index 000000000..095295679
--- /dev/null
+++ b/ajax/libs/proj4js/1.1.0/projCode/sterea.js
@@ -0,0 +1,57 @@
+
+Proj4js.Proj.sterea = {
+ dependsOn : 'gauss',
+
+ init : function() {
+ Proj4js.Proj['gauss'].init.apply(this);
+ if (!this.rc) {
+ Proj4js.reportError("sterea:init:E_ERROR_0");
+ return;
+ }
+ this.sinc0 = Math.sin(this.phic0);
+ this.cosc0 = Math.cos(this.phic0);
+ this.R2 = 2.0 * this.rc;
+ if (!this.title) this.title = "Oblique Stereographic Alternative";
+ },
+
+ forward : function(p) {
+ var sinc, cosc, cosl, k;
+ p.x = Proj4js.common.adjust_lon(p.x-this.long0); /* adjust del longitude */
+ Proj4js.Proj['gauss'].forward.apply(this, [p]);
+ sinc = Math.sin(p.y);
+ cosc = Math.cos(p.y);
+ cosl = Math.cos(p.x);
+ k = this.k0 * this.R2 / (1.0 + this.sinc0 * sinc + this.cosc0 * cosc * cosl);
+ p.x = k * cosc * Math.sin(p.x);
+ p.y = k * (this.cosc0 * sinc - this.sinc0 * cosc * cosl);
+ p.x = this.a * p.x + this.x0;
+ p.y = this.a * p.y + this.y0;
+ return p;
+ },
+
+ inverse : function(p) {
+ var sinc, cosc, lon, lat, rho;
+ p.x = (p.x - this.x0) / this.a; /* descale and de-offset */
+ p.y = (p.y - this.y0) / this.a;
+
+ p.x /= this.k0;
+ p.y /= this.k0;
+ if ( (rho = Math.sqrt(p.x*p.x + p.y*p.y)) ) {
+ var c = 2.0 * Math.atan2(rho, this.R2);
+ sinc = Math.sin(c);
+ cosc = Math.cos(c);
+ lat = Math.asin(cosc * this.sinc0 + p.y * sinc * this.cosc0 / rho);
+ lon = Math.atan2(p.x * sinc, rho * this.cosc0 * cosc - p.y * this.sinc0 * sinc);
+ } else {
+ lat = this.phic0;
+ lon = 0.;
+ }
+
+ p.x = lon;
+ p.y = lat;
+ Proj4js.Proj['gauss'].inverse.apply(this,[p]);
+ p.x = Proj4js.common.adjust_lon(p.x + this.long0); /* adjust longitude to CM */
+ return p;
+ }
+};
+
diff --git a/ajax/libs/proj4js/1.1.0/projCode/tmerc.js b/ajax/libs/proj4js/1.1.0/projCode/tmerc.js
new file mode 100755
index 000000000..ed23841d6
--- /dev/null
+++ b/ajax/libs/proj4js/1.1.0/projCode/tmerc.js
@@ -0,0 +1,141 @@
+/*******************************************************************************
+NAME TRANSVERSE MERCATOR
+
+PURPOSE: Transforms input longitude and latitude to Easting and
+ Northing for the Transverse Mercator projection. The
+ longitude and latitude must be in radians. The Easting
+ and Northing values will be returned in meters.
+
+ALGORITHM REFERENCES
+
+1. Snyder, John P., "Map Projections--A Working Manual", U.S. Geological
+ Survey Professional Paper 1395 (Supersedes USGS Bulletin 1532), United
+ State Government Printing Office, Washington D.C., 1987.
+
+2. Snyder, John P. and Voxland, Philip M., "An Album of Map Projections",
+ U.S. Geological Survey Professional Paper 1453 , United State Government
+ Printing Office, Washington D.C., 1989.
+*******************************************************************************/
+
+
+/**
+ Initialize Transverse Mercator projection
+*/
+
+Proj4js.Proj.tmerc = {
+ init : function() {
+ this.e0 = Proj4js.common.e0fn(this.es);
+ this.e1 = Proj4js.common.e1fn(this.es);
+ this.e2 = Proj4js.common.e2fn(this.es);
+ this.e3 = Proj4js.common.e3fn(this.es);
+ this.ml0 = this.a * Proj4js.common.mlfn(this.e0, this.e1, this.e2, this.e3, this.lat0);
+ },
+
+ /**
+ Transverse Mercator Forward - long/lat to x/y
+ long/lat in radians
+ */
+ forward : function(p) {
+ var lon = p.x;
+ var lat = p.y;
+
+ var delta_lon = Proj4js.common.adjust_lon(lon - this.long0); // Delta longitude
+ var con; // cone constant
+ var x, y;
+ var sin_phi=Math.sin(lat);
+ var cos_phi=Math.cos(lat);
+
+ if (this.sphere) { /* spherical form */
+ var b = cos_phi * Math.sin(delta_lon);
+ if ((Math.abs(Math.abs(b) - 1.0)) < .0000000001) {
+ Proj4js.reportError("tmerc:forward: Point projects into infinity");
+ return(93);
+ } else {
+ x = .5 * this.a * this.k0 * Math.log((1.0 + b)/(1.0 - b));
+ con = Math.acos(cos_phi * Math.cos(delta_lon)/Math.sqrt(1.0 - b*b));
+ if (lat < 0) con = - con;
+ y = this.a * this.k0 * (con - this.lat0);
+ }
+ } else {
+ var al = cos_phi * delta_lon;
+ var als = Math.pow(al,2);
+ var c = this.ep2 * Math.pow(cos_phi,2);
+ var tq = Math.tan(lat);
+ var t = Math.pow(tq,2);
+ con = 1.0 - this.es * Math.pow(sin_phi,2);
+ var n = this.a / Math.sqrt(con);
+ var ml = this.a * Proj4js.common.mlfn(this.e0, this.e1, this.e2, this.e3, lat);
+
+ x = this.k0 * n * al * (1.0 + als / 6.0 * (1.0 - t + c + als / 20.0 * (5.0 - 18.0 * t + Math.pow(t,2) + 72.0 * c - 58.0 * this.ep2))) + this.x0;
+ y = this.k0 * (ml - this.ml0 + n * tq * (als * (0.5 + als / 24.0 * (5.0 - t + 9.0 * c + 4.0 * Math.pow(c,2) + als / 30.0 * (61.0 - 58.0 * t + Math.pow(t,2) + 600.0 * c - 330.0 * this.ep2))))) + this.y0;
+
+ }
+ p.x = x; p.y = y;
+ return p;
+ }, // tmercFwd()
+
+ /**
+ Transverse Mercator Inverse - x/y to long/lat
+ */
+ inverse : function(p) {
+ var con, phi; /* temporary angles */
+ var delta_phi; /* difference between longitudes */
+ var i;
+ var max_iter = 6; /* maximun number of iterations */
+ var lat, lon;
+
+ if (this.sphere) { /* spherical form */
+ var f = Math.exp(p.x/(this.a * this.k0));
+ var g = .5 * (f - 1/f);
+ var temp = this.lat0 + p.y/(this.a * this.k0);
+ var h = Math.cos(temp);
+ con = Math.sqrt((1.0 - h * h)/(1.0 + g * g));
+ lat = Proj4js.common.asinz(con);
+ if (temp < 0)
+ lat = -lat;
+ if ((g == 0) && (h == 0)) {
+ lon = this.long0;
+ } else {
+ lon = Proj4js.common.adjust_lon(Math.atan2(g,h) + this.long0);
+ }
+ } else { // ellipsoidal form
+ var x = p.x - this.x0;
+ var y = p.y - this.y0;
+
+ con = (this.ml0 + y / this.k0) / this.a;
+ phi = con;
+ for (i=0;true;i++) {
+ delta_phi=((con + this.e1 * Math.sin(2.0*phi) - this.e2 * Math.sin(4.0*phi) + this.e3 * Math.sin(6.0*phi)) / this.e0) - phi;
+ phi += delta_phi;
+ if (Math.abs(delta_phi) <= Proj4js.common.EPSLN) break;
+ if (i >= max_iter) {
+ Proj4js.reportError("tmerc:inverse: Latitude failed to converge");
+ return(95);
+ }
+ } // for()
+ if (Math.abs(phi) < Proj4js.common.HALF_PI) {
+ // sincos(phi, &sin_phi, &cos_phi);
+ var sin_phi=Math.sin(phi);
+ var cos_phi=Math.cos(phi);
+ var tan_phi = Math.tan(phi);
+ var c = this.ep2 * Math.pow(cos_phi,2);
+ var cs = Math.pow(c,2);
+ var t = Math.pow(tan_phi,2);
+ var ts = Math.pow(t,2);
+ con = 1.0 - this.es * Math.pow(sin_phi,2);
+ var n = this.a / Math.sqrt(con);
+ var r = n * (1.0 - this.es) / con;
+ var d = x / (n * this.k0);
+ var ds = Math.pow(d,2);
+ lat = phi - (n * tan_phi * ds / r) * (0.5 - ds / 24.0 * (5.0 + 3.0 * t + 10.0 * c - 4.0 * cs - 9.0 * this.ep2 - ds / 30.0 * (61.0 + 90.0 * t + 298.0 * c + 45.0 * ts - 252.0 * this.ep2 - 3.0 * cs)));
+ lon = Proj4js.common.adjust_lon(this.long0 + (d * (1.0 - ds / 6.0 * (1.0 + 2.0 * t + c - ds / 20.0 * (5.0 - 2.0 * c + 28.0 * t - 3.0 * cs + 8.0 * this.ep2 + 24.0 * ts))) / cos_phi));
+ } else {
+ lat = Proj4js.common.HALF_PI * Proj4js.common.sign(y);
+ lon = this.long0;
+ }
+ }
+ p.x = lon;
+ p.y = lat;
+ return p;
+ } // tmercInv()
+};
\ No newline at end of file
diff --git a/ajax/libs/proj4js/1.1.0/projCode/utm.js b/ajax/libs/proj4js/1.1.0/projCode/utm.js
new file mode 100755
index 000000000..f1c5b9ff9
--- /dev/null
+++ b/ajax/libs/proj4js/1.1.0/projCode/utm.js
@@ -0,0 +1,43 @@
+/*******************************************************************************
+NAME TRANSVERSE MERCATOR
+
+PURPOSE: Transforms input longitude and latitude to Easting and
+ Northing for the Transverse Mercator projection. The
+ longitude and latitude must be in radians. The Easting
+ and Northing values will be returned in meters.
+
+ALGORITHM REFERENCES
+
+1. Snyder, John P., "Map Projections--A Working Manual", U.S. Geological
+ Survey Professional Paper 1395 (Supersedes USGS Bulletin 1532), United
+ State Government Printing Office, Washington D.C., 1987.
+
+2. Snyder, John P. and Voxland, Philip M., "An Album of Map Projections",
+ U.S. Geological Survey Professional Paper 1453 , United State Government
+ Printing Office, Washington D.C., 1989.
+*******************************************************************************/
+
+
+/**
+ Initialize Transverse Mercator projection
+*/
+
+Proj4js.Proj.utm = {
+ dependsOn : 'tmerc',
+
+ init : function() {
+ if (!this.zone) {
+ Proj4js.reportError("utm:init: zone must be specified for UTM");
+ return;
+ }
+ this.lat0 = 0.0;
+ this.long0 = ((6 * Math.abs(this.zone)) - 183) * Proj4js.common.D2R;
+ this.x0 = 500000.0;
+ this.y0 = this.utmSouth ? 10000000.0 : 0.0;
+ this.k0 = 0.9996;
+
+ Proj4js.Proj['tmerc'].init.apply(this);
+ this.forward = Proj4js.Proj['tmerc'].forward;
+ this.inverse = Proj4js.Proj['tmerc'].inverse;
+ }
+};
\ No newline at end of file
diff --git a/ajax/libs/proj4js/1.1.0/projCode/vandg.js b/ajax/libs/proj4js/1.1.0/projCode/vandg.js
new file mode 100755
index 000000000..6b6e0e635
--- /dev/null
+++ b/ajax/libs/proj4js/1.1.0/projCode/vandg.js
@@ -0,0 +1,137 @@
+/*******************************************************************************
+NAME VAN DER GRINTEN
+
+PURPOSE: Transforms input Easting and Northing to longitude and
+ latitude for the Van der Grinten projection. The
+ Easting and Northing must be in meters. The longitude
+ and latitude values will be returned in radians.
+
+PROGRAMMER DATE
+---------- ----
+T. Mittan March, 1993
+
+This function was adapted from the Van Der Grinten projection code
+(FORTRAN) in the General Cartographic Transformation Package software
+which is available from the U.S. Geological Survey National Mapping Division.
+
+ALGORITHM REFERENCES
+
+1. "New Equal-Area Map Projections for Noncircular Regions", John P. Snyder,
+ The American Cartographer, Vol 15, No. 4, October 1988, pp. 341-355.
+
+2. Snyder, John P., "Map Projections--A Working Manual", U.S. Geological
+ Survey Professional Paper 1395 (Supersedes USGS Bulletin 1532), United
+ State Government Printing Office, Washington D.C., 1987.
+
+3. "Software Documentation for GCTP General Cartographic Transformation
+ Package", U.S. Geological Survey National Mapping Division, May 1982.
+*******************************************************************************/
+
+Proj4js.Proj.vandg = {
+
+/* Initialize the Van Der Grinten projection
+ ----------------------------------------*/
+ init: function() {
+ this.R = 6370997.0; //Radius of earth
+ },
+
+ forward: function(p) {
+
+ var lon=p.x;
+ var lat=p.y;
+
+ /* Forward equations
+ -----------------*/
+ var dlon = Proj4js.common.adjust_lon(lon - this.long0);
+ var x,y;
+
+ if (Math.abs(lat) <= Proj4js.common.EPSLN) {
+ x = this.x0 + this.R * dlon;
+ y = this.y0;
+ }
+ var theta = Proj4js.common.asinz(2.0 * Math.abs(lat / Proj4js.common.PI));
+ if ((Math.abs(dlon) <= Proj4js.common.EPSLN) || (Math.abs(Math.abs(lat) - Proj4js.common.HALF_PI) <= Proj4js.common.EPSLN)) {
+ x = this.x0;
+ if (lat >= 0) {
+ y = this.y0 + Proj4js.common.PI * this.R * Math.tan(.5 * theta);
+ } else {
+ y = this.y0 + Proj4js.common.PI * this.R * - Math.tan(.5 * theta);
+ }
+ // return(OK);
+ }
+ var al = .5 * Math.abs((Proj4js.common.PI / dlon) - (dlon / Proj4js.common.PI));
+ var asq = al * al;
+ var sinth = Math.sin(theta);
+ var costh = Math.cos(theta);
+
+ var g = costh / (sinth + costh - 1.0);
+ var gsq = g * g;
+ var m = g * (2.0 / sinth - 1.0);
+ var msq = m * m;
+ var con = Proj4js.common.PI * this.R * (al * (g - msq) + Math.sqrt(asq * (g - msq) * (g - msq) - (msq + asq) * (gsq - msq))) / (msq + asq);
+ if (dlon < 0) {
+ con = -con;
+ }
+ x = this.x0 + con;
+ con = Math.abs(con / (Proj4js.common.PI * this.R));
+ if (lat >= 0) {
+ y = this.y0 + Proj4js.common.PI * this.R * Math.sqrt(1.0 - con * con - 2.0 * al * con);
+ } else {
+ y = this.y0 - Proj4js.common.PI * this.R * Math.sqrt(1.0 - con * con - 2.0 * al * con);
+ }
+ p.x = x;
+ p.y = y;
+ return p;
+ },
+
+/* Van Der Grinten inverse equations--mapping x,y to lat/long
+ ---------------------------------------------------------*/
+ inverse: function(p) {
+ var lon, lat;
+ var xx,yy,xys,c1,c2,c3;
+ var al,asq;
+ var a1;
+ var m1;
+ var con;
+ var th1;
+ var d;
+
+ /* inverse equations
+ -----------------*/
+ p.x -= this.x0;
+ p.y -= this.y0;
+ con = Proj4js.common.PI * this.R;
+ xx = p.x / con;
+ yy =p.y / con;
+ xys = xx * xx + yy * yy;
+ c1 = -Math.abs(yy) * (1.0 + xys);
+ c2 = c1 - 2.0 * yy * yy + xx * xx;
+ c3 = -2.0 * c1 + 1.0 + 2.0 * yy * yy + xys * xys;
+ d = yy * yy / c3 + (2.0 * c2 * c2 * c2 / c3 / c3 / c3 - 9.0 * c1 * c2 / c3 /c3) / 27.0;
+ a1 = (c1 - c2 * c2 / 3.0 / c3) / c3;
+ m1 = 2.0 * Math.sqrt( -a1 / 3.0);
+ con = ((3.0 * d) / a1) / m1;
+ if (Math.abs(con) > 1.0) {
+ if (con >= 0.0) {
+ con = 1.0;
+ } else {
+ con = -1.0;
+ }
+ }
+ th1 = Math.acos(con) / 3.0;
+ if (p.y >= 0) {
+ lat = (-m1 *Math.cos(th1 + Proj4js.common.PI / 3.0) - c2 / 3.0 / c3) * Proj4js.common.PI;
+ } else {
+ lat = -(-m1 * Math.cos(th1 + Proj4js.common.PI / 3.0) - c2 / 3.0 / c3) * Proj4js.common.PI;
+ }
+
+ if (Math.abs(xx) < Proj4js.common.EPSLN) {
+ lon = this.long0;
+ }
+ lon = Proj4js.common.adjust_lon(this.long0 + Proj4js.common.PI * (xys - 1.0 + Math.sqrt(1.0 + 2.0 * (xx * xx - yy * yy) + xys * xys)) / 2.0 / xx);
+
+ p.x=lon;
+ p.y=lat;
+ return p;
+ }
+};
diff --git a/ajax/libs/proj4js/1.1.0/util/MGRS.js b/ajax/libs/proj4js/1.1.0/util/MGRS.js
new file mode 100755
index 000000000..c59fa3a85
--- /dev/null
+++ b/ajax/libs/proj4js/1.1.0/util/MGRS.js
@@ -0,0 +1,950 @@
+/*
+Portions of this software are based on a port of components from the OpenMap
+com.bbn.openmap.proj.coords Java package. An initial port was initially created
+by Patrice G. Cappelaere and included in Community Mapbuilder
+(http://svn.codehaus.org/mapbuilder/), which is licensed under the LGPL license
+as per http://www.gnu.org/copyleft/lesser.html. OpenMap is licensed under the
+following license agreement:
+
+
+ OpenMap Software License Agreement
+ ----------------------------------
+
+This Agreement sets forth the terms and conditions under which
+the software known as OpenMap(tm) will be licensed by BBN
+Technologies ("BBN") to you ("Licensee"), and by which Derivative
+Works (as hereafter defined) of OpenMap will be licensed by you to BBN.
+
+Definitions:
+
+ "Derivative Work(s)" shall mean any revision, enhancement,
+ modification, translation, abridgement, condensation or
+ expansion created by Licensee or BBN that is based upon the
+ Software or a portion thereof that would be a copyright
+ infringement if prepared without the authorization of the
+ copyright owners of the Software or portion thereof.
+
+ "OpenMap" shall mean a programmer's toolkit for building map
+ based applications as originally created by BBN, and any
+ Derivative Works thereof as created by either BBN or Licensee,
+ but shall include only those Derivative Works BBN has approved
+ for inclusion into, and BBN has integrated into OpenMap.
+
+ "Standard Version" shall mean OpenMap, as originally created by
+ BBN.
+
+ "Software" shall mean OpenMap and the Derivative Works created
+ by Licensee and the collection of files distributed by the
+ Licensee with OpenMap, and the collection of files created
+ through textual modifications.
+
+ "Copyright Holder" is whoever is named in the copyright or
+ copyrights for the Derivative Works.
+
+ "Licensee" is you, only if you agree to be bound by the terms
+ and conditions set forth in this Agreement.
+
+ "Reasonable copying fee" is whatever you can justify on the
+ basis of media cost, duplication charges, time of people
+ involved.
+
+ "Freely Available" means that no fee is charged for the item
+ itself, though there may be fees involved in handling the item.
+ It also means that recipients of the item may redistribute it
+ under the same conditions that they received it.
+
+1. BBN maintains all rights, title and interest in and to
+OpenMap, including all applicable copyrights, trade secrets,
+patents and other intellectual rights therein. Licensee hereby
+grants to BBN all right, title and interest into the compilation
+of OpenMap. Licensee shall own all rights, title and interest
+into the Derivative Works created by Licensee (subject to the
+compilation ownership by BBN).
+
+2. BBN hereby grants to Licensee a royalty free, worldwide right
+and license to use, copy, distribute and make Derivative Works of
+OpenMap, and sublicensing rights of any of the foregoing in
+accordance with the terms and conditions of this Agreement,
+provided that you duplicate all of the original copyright notices
+and associated disclaimers.
+
+3. Licensee hereby grants to BBN a royalty free, worldwide right
+and license to use, copy, distribute and make Derivative Works of
+Derivative Works created by Licensee and sublicensing rights of
+any of the foregoing.
+
+4. Licensee's right to create Derivative Works in the Software is
+subject to Licensee agreement to insert a prominent notice in
+each changed file stating how and when you changed that file, and
+provided that you do at least ONE of the following:
+
+ a) place your modifications in the Public Domain or otherwise
+ make them Freely Available, such as by posting said
+ modifications to Usenet or an equivalent medium, or
+ placing the modifications on a major archive site and by
+ providing your modifications to the Copyright Holder.
+
+ b) use the modified Package only within your corporation or
+ organization.
+
+ c) rename any non-standard executables so the names do not
+ conflict with standard executables, which must also be
+ provided, and provide a separate manual page for each
+ non-standard executable that clearly documents how it
+ differs from OpenMap.
+
+ d) make other distribution arrangements with the Copyright
+ Holder.
+
+5. Licensee may distribute the programs of this Software in
+object code or executable form, provided that you do at least ONE
+of the following:
+
+ a) distribute an OpenMap version of the executables and
+ library files, together with instructions (in the manual
+ page or equivalent) on where to get OpenMap.
+
+ b) accompany the distribution with the machine-readable
+ source code with your modifications.
+
+ c) accompany any non-standard executables with their
+ corresponding OpenMap executables, giving the non-standard
+ executables non-standard names, and clearly documenting
+ the differences in manual pages (or equivalent), together
+ with instructions on where to get OpenMap.
+
+ d) make other distribution arrangements with the Copyright
+ Holder.
+
+6. You may charge a reasonable copying fee for any distribution
+of this Software. You may charge any fee you choose for support
+of this Software. You may not charge a fee for this Software
+itself. However, you may distribute this Software in aggregate
+with other (possibly commercial) programs as part of a larger
+(possibly commercial) software distribution provided that you do
+not advertise this Software as a product of your own.
+
+7. The data and images supplied as input to or produced as output
+from the Software do not automatically fall under the copyright
+of this Software, but belong to whomever generated them, and may
+be sold commercially, and may be aggregated with this Software.
+
+8. BBN makes no representation about the suitability of OpenMap
+for any purposes. BBN shall have no duty or requirement to
+include any Derivative Works into OpenMap.
+
+9. Each party hereto represents and warrants that they have the
+full unrestricted right to grant all rights and licenses granted
+to the other party herein.
+
+10. THIS PACKAGE IS PROVIDED "AS IS" WITHOUT WARRANTIES OF ANY
+KIND, WHETHER EXPRESS OR IMPLIED, INCLUDING (BUT NOT LIMITED TO)
+ALL IMPLIED WARRANTIES OF MERCHANTABILITY AND FITNESS, AND
+WITHOUT ANY WARRANTIES AS TO NONINFRINGEMENT.
+
+11. IN NO EVENT SHALL COPYRIGHT HOLDER BE LIABLE FOR ANY DIRECT,
+SPECIAL, INDIRECT OR CONSEQUENTIAL DAMAGES WHATSOEVER RESULTING
+FROM LOSS OF USE OF DATA OR PROFITS, WHETHER IN AN ACTION OF
+CONTRACT, NEGLIGENCE OR OTHER TORTIOUS CONDUCT, ARISING OUT OF OR
+IN CONNECTION WITH THE USE OR PERFORMANCE OF THIS PACKAGE.
+
+12. Without limitation of the foregoing, You agree to commit no
+act which, directly or indirectly, would violate any U.S. law,
+regulation, or treaty, or any other international treaty or
+agreement to which the United States adheres or with which the
+United States complies, relating to the export or re-export of
+any commodities, software, or technical data.
+*/
+
+if (window.Proj4js && !Proj4js.util) { Proj4js.util = {}; }
+
+/**
+ * Converts between lat/lon and MGRS coordinates. Note that this static class
+ * is restricted to the WGS84 ellipsoid and does not support MGRS notations
+ * for polar regions (i.e. above 84° North and below 80° South).
+ *
+ * If Proj4js is loaded, this will be referenced as Proj4js.util.MGRS. If used
+ * standalone, it will be referenced as window.MGRS.
+ *
+ * @static
+ */
+(window.Proj4js ? Proj4js.util : window)["MGRS"] = (function() {
+
+ /**
+ * UTM zones are grouped, and assigned to one of a group of 6
+ * sets.
+ *
+ * {int} @private
+ */
+ var NUM_100K_SETS = 6;
+
+ /**
+ * The column letters (for easting) of the lower left value, per
+ * set.
+ *
+ * {string} @private
+ */
+ var SET_ORIGIN_COLUMN_LETTERS = 'AJSAJS';
+
+ /**
+ * The row letters (for northing) of the lower left value, per
+ * set.
+ *
+ * {string} @private
+ */
+ var SET_ORIGIN_ROW_LETTERS = 'AFAFAF';
+
+ var A = 65; // A
+ var I = 73; // I
+ var O = 79; // O
+ var V = 86; // V
+ var Z = 90; // Z
+
+ /**
+ * Conversion of lat/lon to MGRS.
+ *
+ * @param {object} ll Object literal with lat and lon properties on a
+ * WGS84 ellipsoid.
+ * @param {int} accuracy Accuracy in digits (5 for 1 m, 4 for 10 m, 3 for
+ * 100 m, 4 for 1000 m or 5 for 10000 m). Optional, default is 5.
+ * @return {string} the MGRS string for the given location and accuracy.
+ */
+ function forward(ll, accuracy) {
+ accuracy = accuracy || 5; // default accuracy 1m
+ return encode(LLtoUTM({lat: ll.lat, lon: ll.lon}), accuracy);
+ }
+
+ /**
+ * Conversion of MGRS to lat/lon.
+ *
+ * @param {string} mgrs MGRS string.
+ * @return {array} An array with left (longitude), bottom (latitude), right
+ * (longitude) and top (latitude) values in WGS84, representing the
+ * bounding box for the provided MGRS reference.
+ */
+ function inverse(mgrs) {
+ var bbox = UTMtoLL(decode(mgrs.toUpperCase()));
+ return [bbox.left, bbox.bottom, bbox.right, bbox.top];
+ }
+
+ /**
+ * Conversion from degrees to radians.
+ *
+ * @private
+ * @param {number} deg the angle in degrees.
+ * @return {number} the angle in radians.
+ */
+ function degToRad(deg) {
+ return (deg * (Math.PI / 180.0));
+ }
+
+ /**
+ * Conversion from radians to degrees.
+ *
+ * @private
+ * @param {number} rad the angle in radians.
+ * @return {number} the angle in degrees.
+ */
+ function radToDeg(rad) {
+ return (180.0 * (rad / Math.PI));
+ }
+
+ /**
+ * Converts a set of Longitude and Latitude co-ordinates to UTM
+ * using the WGS84 ellipsoid.
+ *
+ * @private
+ * @param {object} ll Object literal with lat and lon properties
+ * representing the WGS84 coordinate to be converted.
+ * @return {object} Object literal containing the UTM value with easting,
+ * northing, zoneNumber and zoneLetter properties, and an optional
+ * accuracy property in digits. Returns null if the conversion failed.
+ */
+ function LLtoUTM(ll) {
+ var Lat = ll.lat;
+ var Long = ll.lon;
+ var a = 6378137.0; //ellip.radius;
+ var eccSquared = 0.00669438; //ellip.eccsq;
+ var k0 = 0.9996;
+ var LongOrigin;
+ var eccPrimeSquared;
+ var N, T, C, A, M;
+ var LatRad = degToRad(Lat);
+ var LongRad = degToRad(Long);
+ var LongOriginRad;
+ var ZoneNumber;
+ // (int)
+ ZoneNumber = Math.floor((Long + 180) / 6) + 1;
+
+ //Make sure the longitude 180.00 is in Zone 60
+ if (Long == 180) {
+ ZoneNumber = 60;
+ }
+
+ // Special zone for Norway
+ if (Lat >= 56.0 && Lat < 64.0 && Long >= 3.0 && Long < 12.0) {
+ ZoneNumber = 32;
+ }
+
+ // Special zones for Svalbard
+ if (Lat >= 72.0 && Lat < 84.0) {
+ if (Long >= 0.0 && Long < 9.0)
+ ZoneNumber = 31;
+ else if (Long >= 9.0 && Long < 21.0)
+ ZoneNumber = 33;
+ else if (Long >= 21.0 && Long < 33.0)
+ ZoneNumber = 35;
+ else if (Long >= 33.0 && Long < 42.0)
+ ZoneNumber = 37;
+ }
+
+ LongOrigin = (ZoneNumber - 1) * 6 - 180 + 3; //+3 puts origin
+ // in middle of
+ // zone
+ LongOriginRad = degToRad(LongOrigin);
+
+ eccPrimeSquared = (eccSquared) / (1 - eccSquared);
+
+ N = a / Math.sqrt(1 - eccSquared * Math.sin(LatRad) * Math.sin(LatRad));
+ T = Math.tan(LatRad) * Math.tan(LatRad);
+ C = eccPrimeSquared * Math.cos(LatRad) * Math.cos(LatRad);
+ A = Math.cos(LatRad) * (LongRad - LongOriginRad);
+
+ M = a
+ * ((1 - eccSquared / 4 - 3 * eccSquared * eccSquared / 64 - 5
+ * eccSquared * eccSquared * eccSquared / 256)
+ * LatRad
+ - (3 * eccSquared / 8 + 3 * eccSquared * eccSquared
+ / 32 + 45 * eccSquared * eccSquared
+ * eccSquared / 1024)
+ * Math.sin(2 * LatRad)
+ + (15 * eccSquared * eccSquared / 256 + 45 * eccSquared
+ * eccSquared * eccSquared / 1024)
+ * Math.sin(4 * LatRad) - (35 * eccSquared * eccSquared
+ * eccSquared / 3072)
+ * Math.sin(6 * LatRad));
+
+ var UTMEasting = (k0
+ * N
+ * (A + (1 - T + C) * A * A * A / 6.0 + (5 - 18 * T + T * T
+ + 72 * C - 58 * eccPrimeSquared)
+ * A * A * A * A * A / 120.0) + 500000.0);
+
+ var UTMNorthing = (k0 * (M + N
+ * Math.tan(LatRad)
+ * (A * A / 2 + (5 - T + 9 * C + 4 * C * C) * A * A * A * A
+ / 24.0 + (61 - 58 * T + T * T + 600 * C - 330 * eccPrimeSquared)
+ * A * A * A * A * A * A / 720.0)));
+ if (Lat < 0.0) {
+ UTMNorthing += 10000000.0; //10000000 meter offset for
+ // southern hemisphere
+ }
+
+ return {
+ northing: Math.round(UTMNorthing),
+ easting: Math.round(UTMEasting),
+ zoneNumber: ZoneNumber,
+ zoneLetter: getLetterDesignator(Lat)
+ };
+ }
+
+ /**
+ * Converts UTM coords to lat/long, using the WGS84 ellipsoid. This is a convenience
+ * class where the Zone can be specified as a single string eg."60N" which
+ * is then broken down into the ZoneNumber and ZoneLetter.
+ *
+ * @private
+ * @param {object} utm An object literal with northing, easting, zoneNumber
+ * and zoneLetter properties. If an optional accuracy property is
+ * provided (in meters), a bounding box will be returned instead of
+ * latitude and longitude.
+ * @return {object} An object literal containing either lat and lon values
+ * (if no accuracy was provided), or top, right, bottom and left values
+ * for the bounding box calculated according to the provided accuracy.
+ * Returns null if the conversion failed.
+ */
+ function UTMtoLL(utm) {
+
+ var UTMNorthing = utm.northing;
+ var UTMEasting = utm.easting;
+ var zoneLetter = utm.zoneLetter;
+ var zoneNumber = utm.zoneNumber;
+ // check the ZoneNummber is valid
+ if (zoneNumber < 0 || zoneNumber > 60) {
+ return null;
+ }
+
+ var k0 = 0.9996;
+ var a = 6378137.0; //ellip.radius;
+ var eccSquared = 0.00669438; //ellip.eccsq;
+ var eccPrimeSquared;
+ var e1 = (1 - Math.sqrt(1 - eccSquared)) / (1 + Math.sqrt(1 - eccSquared));
+ var N1, T1, C1, R1, D, M;
+ var LongOrigin;
+ var mu, phi1Rad;
+
+ // remove 500,000 meter offset for longitude
+ var x = UTMEasting - 500000.0;
+ var y = UTMNorthing;
+
+ // We must know somehow if we are in the Northern or Southern
+ // hemisphere, this is the only time we use the letter So even
+ // if the Zone letter isn't exactly correct it should indicate
+ // the hemisphere correctly
+ if (zoneLetter == 'S') {
+ y -= 10000000.0;// remove 10,000,000 meter offset used
+ // for southern hemisphere
+ }
+
+ // There are 60 zones with zone 1 being at West -180 to -174
+ LongOrigin = (zoneNumber - 1) * 6 - 180 + 3; // +3 puts origin
+ // in middle of
+ // zone
+
+ eccPrimeSquared = (eccSquared) / (1 - eccSquared);
+
+ M = y / k0;
+ mu = M / (a * (1 - eccSquared / 4 - 3 * eccSquared * eccSquared / 64 - 5 * eccSquared * eccSquared * eccSquared / 256));
+
+ phi1Rad =
+ mu + (3 * e1 / 2 - 27 * e1 * e1 * e1 / 32) * Math.sin(2 * mu) + (21 * e1 * e1 / 16 - 55 * e1 * e1 * e1 * e1 / 32)
+ * Math.sin(4 * mu) + (151 * e1 * e1 * e1 / 96) * Math.sin(6 * mu);
+ // double phi1 = ProjMath.radToDeg(phi1Rad);
+
+ N1 = a / Math.sqrt(1 - eccSquared * Math.sin(phi1Rad) * Math.sin(phi1Rad));
+ T1 = Math.tan(phi1Rad) * Math.tan(phi1Rad);
+ C1 = eccPrimeSquared * Math.cos(phi1Rad) * Math.cos(phi1Rad);
+ R1 = a * (1 - eccSquared) / Math.pow(1 - eccSquared * Math.sin(phi1Rad) * Math.sin(phi1Rad), 1.5);
+ D = x / (N1 * k0);
+
+ var lat =
+ phi1Rad
+ - (N1 * Math.tan(phi1Rad) / R1)
+ * (D * D / 2 - (5 + 3 * T1 + 10 * C1 - 4 * C1 * C1 - 9 * eccPrimeSquared) * D * D * D * D / 24 + (61 + 90
+ * T1 + 298 * C1 + 45 * T1 * T1 - 252 * eccPrimeSquared - 3 * C1 * C1)
+ * D * D * D * D * D * D / 720);
+ lat = radToDeg(lat);
+
+ var lon =
+ (D - (1 + 2 * T1 + C1) * D * D * D / 6 + (5 - 2 * C1 + 28 * T1 - 3 * C1 * C1 + 8 * eccPrimeSquared + 24 * T1 * T1)
+ * D * D * D * D * D / 120) / Math.cos(phi1Rad);
+ lon = LongOrigin + radToDeg(lon);
+
+ var result;
+ if (utm.accuracy) {
+ var topRight = UTMtoLL({
+ northing: utm.northing + utm.accuracy,
+ easting: utm.easting + utm.accuracy,
+ zoneLetter: utm.zoneLetter,
+ zoneNumber: utm.zoneNumber
+ });
+ result = {
+ top: topRight.lat,
+ right: topRight.lon,
+ bottom: lat,
+ left: lon
+ };
+ } else {
+ result = {
+ lat: lat,
+ lon: lon
+ };
+ }
+ return result;
+ }
+
+ /**
+ * Calculates the MGRS letter designator for the given latitude.
+ *
+ * @private
+ * @param {number} lat The latitude in WGS84 to get the letter designator
+ * for.
+ * @return {char} The letter designator.
+ */
+ function getLetterDesignator(lat) {
+ //This is here as an error flag to show that the Latitude is
+ //outside MGRS limits
+ var LetterDesignator = 'Z';
+
+ if ((84 >= lat) && (lat >= 72))
+ LetterDesignator = 'X';
+ else if ((72 > lat) && (lat >= 64))
+ LetterDesignator = 'W';
+ else if ((64 > lat) && (lat >= 56))
+ LetterDesignator = 'V';
+ else if ((56 > lat) && (lat >= 48))
+ LetterDesignator = 'U';
+ else if ((48 > lat) && (lat >= 40))
+ LetterDesignator = 'T';
+ else if ((40 > lat) && (lat >= 32))
+ LetterDesignator = 'S';
+ else if ((32 > lat) && (lat >= 24))
+ LetterDesignator = 'R';
+ else if ((24 > lat) && (lat >= 16))
+ LetterDesignator = 'Q';
+ else if ((16 > lat) && (lat >= 8))
+ LetterDesignator = 'P';
+ else if ((8 > lat) && (lat >= 0))
+ LetterDesignator = 'N';
+ else if ((0 > lat) && (lat >= -8))
+ LetterDesignator = 'M';
+ else if ((-8 > lat) && (lat >= -16))
+ LetterDesignator = 'L';
+ else if ((-16 > lat) && (lat >= -24))
+ LetterDesignator = 'K';
+ else if ((-24 > lat) && (lat >= -32))
+ LetterDesignator = 'J';
+ else if ((-32 > lat) && (lat >= -40))
+ LetterDesignator = 'H';
+ else if ((-40 > lat) && (lat >= -48))
+ LetterDesignator = 'G';
+ else if ((-48 > lat) && (lat >= -56))
+ LetterDesignator = 'F';
+ else if ((-56 > lat) && (lat >= -64))
+ LetterDesignator = 'E';
+ else if ((-64 > lat) && (lat >= -72))
+ LetterDesignator = 'D';
+ else if ((-72 > lat) && (lat >= -80))
+ LetterDesignator = 'C';
+ return LetterDesignator;
+ }
+
+ /**
+ * Encodes a UTM location as MGRS string.
+ *
+ * @private
+ * @param {object} utm An object literal with easting, northing,
+ * zoneLetter, zoneNumber
+ * @param {number} accuracy Accuracy in digits (1-5).
+ * @return {string} MGRS string for the given UTM location.
+ */
+ function encode(utm, accuracy) {
+ var seasting = "" + utm.easting,
+ snorthing = "" + utm.northing;
+
+ return utm.zoneNumber + utm.zoneLetter +
+ get100kID(utm.easting, utm.northing, utm.zoneNumber) +
+ seasting.substr(seasting.length - 5, accuracy) +
+ snorthing.substr(snorthing.length - 5, accuracy);
+ }
+
+ /**
+ * Get the two letter 100k designator for a given UTM easting,
+ * northing and zone number value.
+ *
+ * @private
+ * @param {number} easting
+ * @param {number} northing
+ * @param {number} zoneNumber
+ * @return the two letter 100k designator for the given UTM location.
+ */
+ function get100kID(easting, northing, zoneNumber) {
+ var setParm = get100kSetForZone(zoneNumber);
+ var setColumn = Math.floor(easting / 100000);
+ var setRow = Math.floor(northing / 100000) % 20;
+ return getLetter100kID(setColumn, setRow, setParm);
+ }
+
+ /**
+ * Given a UTM zone number, figure out the MGRS 100K set it is in.
+ *
+ * @private
+ * @param {number} i An UTM zone number.
+ * @return {number} the 100k set the UTM zone is in.
+ */
+ function get100kSetForZone(i) {
+ var setParm = i % NUM_100K_SETS;
+ if (setParm == 0)
+ setParm = NUM_100K_SETS;
+
+ return setParm;
+ }
+
+ /**
+ * Get the two-letter MGRS 100k designator given information
+ * translated from the UTM northing, easting and zone number.
+ *
+ * @private
+ * @param {number} column the column index as it relates to the MGRS
+ * 100k set spreadsheet, created from the UTM easting.
+ * Values are 1-8.
+ * @param {number} row the row index as it relates to the MGRS 100k set
+ * spreadsheet, created from the UTM northing value. Values
+ * are from 0-19.
+ * @param {number} parm the set block, as it relates to the MGRS 100k set
+ * spreadsheet, created from the UTM zone. Values are from
+ * 1-60.
+ * @return two letter MGRS 100k code.
+ */
+ function getLetter100kID(column, row, parm) {
+ // colOrigin and rowOrigin are the letters at the origin of the set
+ var index = parm-1;
+ var colOrigin = SET_ORIGIN_COLUMN_LETTERS.charCodeAt(index);
+ var rowOrigin = SET_ORIGIN_ROW_LETTERS.charCodeAt(index);
+
+ // colInt and rowInt are the letters to build to return
+ var colInt = colOrigin + column - 1;
+ var rowInt = rowOrigin + row;
+ var rollover = false;
+
+ if ( colInt > Z ) {
+ colInt = colInt - Z + A - 1;
+ rollover = true;
+ }
+
+ if (colInt == I || (colOrigin < I && colInt > I)
+ || ((colInt > I || colOrigin < I) && rollover)) {
+ colInt++;
+ }
+
+ if (colInt == O || (colOrigin < O && colInt > O)
+ || ((colInt > O || colOrigin < O) && rollover)) {
+ colInt++;
+
+ if (colInt == I) {
+ colInt++;
+ }
+ }
+
+ if (colInt > Z) {
+ colInt = colInt - Z + A - 1;
+ }
+
+ if (rowInt > V) {
+ rowInt = rowInt - V + A - 1;
+ rollover = true;
+ } else {
+ rollover = false;
+ }
+
+ if( ((rowInt == I) || ((rowOrigin < I) && (rowInt > I)))
+ || (((rowInt > I)||(rowOrigin < I)) && rollover)) {
+ rowInt++;
+ }
+
+ if( ((rowInt == O) || ((rowOrigin < O) && (rowInt > O)))
+ || (((rowInt > O)|| (rowOrigin < O)) && rollover)) {
+ rowInt++;
+
+ if (rowInt == I) {
+ rowInt++;
+ }
+ }
+
+ if (rowInt > V) {
+ rowInt = rowInt - V + A - 1;
+ }
+
+ var twoLetter = String.fromCharCode(colInt) + String.fromCharCode(rowInt);
+ return twoLetter;
+ }
+
+ /**
+ * Decode the UTM parameters from a MGRS string.
+ *
+ * @private
+ * @param {string} mgrsString an UPPERCASE coordinate string is expected.
+ * @return {object} An object literal with easting, northing, zoneLetter,
+ * zoneNumber and accuracy (in meters) properties.
+ */
+ function decode(mgrsString) {
+
+ if (mgrsString == null || mgrsString.length == 0) {
+ throw("MGRSPoint coverting from nothing");
+ }
+
+ var length = mgrsString.length;
+
+ var hunK = null;
+ var sb = "";
+ var testChar;
+ var i = 0;
+
+ // get Zone number
+ while (!(/[A-Z]/).test(testChar = mgrsString.charAt(i))) {
+ if (i >= 2) {
+ throw("MGRSPoint bad conversion from: "
+ + mgrsString);
+ }
+ sb += testChar;
+ i++;
+ }
+
+ var zoneNumber = parseInt(sb, 10);
+
+ if (i == 0 || i + 3 > length) {
+ // A good MGRS string has to be 4-5 digits long,
+ // ##AAA/#AAA at least.
+ throw("MGRSPoint bad conversion from: "
+ + mgrsString);
+ }
+
+ var zoneLetter = mgrsString.charAt(i++);
+
+ // Should we check the zone letter here? Why not.
+ if (zoneLetter <= 'A' || zoneLetter == 'B' || zoneLetter == 'Y'
+ || zoneLetter >= 'Z' || zoneLetter == 'I'
+ || zoneLetter == 'O') {
+ throw("MGRSPoint zone letter "
+ + zoneLetter + " not handled: " + mgrsString);
+ }
+
+ hunK = mgrsString.substring(i, i += 2);
+
+ var set = get100kSetForZone(zoneNumber);
+
+ var east100k = getEastingFromChar(hunK.charAt(0), set);
+ var north100k = getNorthingFromChar(hunK.charAt(1), set);
+
+ // We have a bug where the northing may be 2000000 too low.
+ // How
+ // do we know when to roll over?
+
+ while (north100k < getMinNorthing(zoneLetter)) {
+ north100k += 2000000;
+ }
+
+ // calculate the char index for easting/northing separator
+ var remainder = length - i;
+
+ if (remainder % 2 != 0) {
+ throw("MGRSPoint has to have an even number \nof digits after the zone letter and two 100km letters - front \nhalf for easting meters, second half for \nnorthing meters"
+ + mgrsString);
+ }
+
+ var sep = remainder / 2;
+
+ var sepEasting = 0.0;
+ var sepNorthing = 0.0;
+
+ if (sep > 0) {
+ var accuracyBonus = 100000.0 / Math.pow(10, sep);
+ var sepEastingString = mgrsString.substring(i, i + sep);
+ sepEasting = parseFloat(sepEastingString) * accuracyBonus;
+ var sepNorthingString = mgrsString.substring(i + sep);
+ sepNorthing = parseFloat(sepNorthingString) * accuracyBonus;
+ }
+
+ easting = sepEasting + east100k;
+ northing = sepNorthing + north100k;
+
+ return {
+ easting: easting,
+ northing: northing,
+ zoneLetter: zoneLetter,
+ zoneNumber: zoneNumber,
+ accuracy: accuracyBonus
+ };
+ }
+
+ /**
+ * Given the first letter from a two-letter MGRS 100k zone, and given the
+ * MGRS table set for the zone number, figure out the easting value that
+ * should be added to the other, secondary easting value.
+ *
+ * @private
+ * @param {char} e The first letter from a two-letter MGRS 100´k zone.
+ * @param {number} set The MGRS table set for the zone number.
+ * @return {number} The easting value for the given letter and set.
+ */
+ function getEastingFromChar(e, set) {
+ // colOrigin is the letter at the origin of the set for the
+ // column
+ var curCol = SET_ORIGIN_COLUMN_LETTERS.charCodeAt(set - 1);
+ var eastingValue = 100000.0;
+ var rewindMarker = false;
+
+ while (curCol != e.charCodeAt(0)) {
+ curCol++;
+ if (curCol == I)
+ curCol++;
+ if (curCol == O)
+ curCol++;
+ if (curCol > Z) {
+ if (rewindMarker) {
+ throw("Bad character: " + e);
+ }
+ curCol = A;
+ rewindMarker = true;
+ }
+ eastingValue += 100000.0;
+ }
+
+ return eastingValue;
+ }
+
+ /**
+ * Given the second letter from a two-letter MGRS 100k zone, and given the
+ * MGRS table set for the zone number, figure out the northing value that
+ * should be added to the other, secondary northing value. You have to
+ * remember that Northings are determined from the equator, and the vertical
+ * cycle of letters mean a 2000000 additional northing meters. This happens
+ * approx. every 18 degrees of latitude. This method does *NOT* count any
+ * additional northings. You have to figure out how many 2000000 meters need
+ * to be added for the zone letter of the MGRS coordinate.
+ *
+ * @private
+ * @param {char} n Second letter of the MGRS 100k zone
+ * @param {number} set The MGRS table set number, which is dependent on the
+ * UTM zone number.
+ * @return {number} The northing value for the given letter and set.
+ */
+ function getNorthingFromChar(n, set) {
+
+ if (n > 'V') {
+ throw("MGRSPoint given invalid Northing "
+ + n);
+ }
+
+ // rowOrigin is the letter at the origin of the set for the
+ // column
+ var curRow = SET_ORIGIN_ROW_LETTERS.charCodeAt(set - 1);
+ var northingValue = 0.0;
+ var rewindMarker = false;
+
+ while (curRow != n.charCodeAt(0)) {
+ curRow++;
+ if (curRow == I)
+ curRow++;
+ if (curRow == O)
+ curRow++;
+ // fixing a bug making whole application hang in this loop
+ // when 'n' is a wrong character
+ if (curRow > V) {
+ if (rewindMarker) { // making sure that this loop ends
+ throw("Bad character: " + n);
+ }
+ curRow = A;
+ rewindMarker = true;
+ }
+ northingValue += 100000.0;
+ }
+
+ return northingValue;
+ }
+
+ /**
+ * The function getMinNorthing returns the minimum northing value of a MGRS
+ * zone.
+ *
+ * Ported from Geotrans' c Lattitude_Band_Value structure table.
+ *
+ * @private
+ * @param {char} zoneLetter The MGRS zone to get the min northing for.
+ * @return {number}
+ */
+ function getMinNorthing(zoneLetter) {
+ var northing;
+ switch (zoneLetter) {
+ case 'C':
+ northing = 1100000.0;
+ break;
+ case 'D':
+ northing = 2000000.0;
+ break;
+ case 'E':
+ northing = 2800000.0;
+ break;
+ case 'F':
+ northing = 3700000.0;
+ break;
+ case 'G':
+ northing = 4600000.0;
+ break;
+ case 'H':
+ northing = 5500000.0;
+ break;
+ case 'J':
+ northing = 6400000.0;
+ break;
+ case 'K':
+ northing = 7300000.0;
+ break;
+ case 'L':
+ northing = 8200000.0;
+ break;
+ case 'M':
+ northing = 9100000.0;
+ break;
+ case 'N':
+ northing = 0.0;
+ break;
+ case 'P':
+ northing = 800000.0;
+ break;
+ case 'Q':
+ northing = 1700000.0;
+ break;
+ case 'R':
+ northing = 2600000.0;
+ break;
+ case 'S':
+ northing = 3500000.0;
+ break;
+ case 'T':
+ northing = 4400000.0;
+ break;
+ case 'U':
+ northing = 5300000.0;
+ break;
+ case 'V':
+ northing = 6200000.0;
+ break;
+ case 'W':
+ northing = 7000000.0;
+ break;
+ case 'X':
+ northing = 7900000.0;
+ break;
+ default:
+ northing = -1.0;
+ }
+ if (northing >= 0.0) {
+ return northing;
+ } else {
+ throw("Invalid zone letter: "
+ + zoneLetter);
+ }
+
+ }
+
+ return {
+ forward: forward,
+ inverse: inverse
+ };
+
+})();
+
+if (window.Proj4js && Proj4js.Point) {
+
+ /**
+ * Creates a Proj4js.Point instance from a MGRS reference. The point will
+ * reference the center of the MGRS reference, and coordinates will be in
+ * WGS84 longitude and latitude.
+ *
+ * Only available if Proj4js is loaded.
+ *
+ * @param mgrs {string} MGRS reference
+ */
+ Proj4js.Point.fromMGRS = function(mgrs) {
+ var llbbox = Proj4js.util.MGRS.inverse(mgrs);
+ return new Proj4js.Point(
+ (llbbox[2] + llbbox[0]) / 2,
+ (llbbox[3] + llbbox[1]) / 2
+ );
+ };
+
+ /**
+ * Converts a Proj4js.Point instance to a MGRS reference. The point
+ * coordinates are expected to be in WGS84 longitude and latitude.
+ *
+ * Only available if Proj4js is loaded.
+ *
+ * @param accuracy {int} The accuracy for the MGRS reference in digits (5
+ * for 1 m, 4 for 10 m, 3 for 100 m, 4 for 1000 m or 5 for 10000 m)
+ */
+ Proj4js.Point.prototype.toMGRS = function(accuracy) {
+ return Proj4js.util.MGRS.forward({lon: this.x, lat: this.y}, accuracy);
+ };
+
+}
diff --git a/ajax/libs/proj4js/package.json b/ajax/libs/proj4js/package.json
new file mode 100755
index 000000000..138c9b583
--- /dev/null
+++ b/ajax/libs/proj4js/package.json
@@ -0,0 +1,16 @@
+{
+ "name": "proj4js",
+ "filename": "proj4js-compressed.js",
+ "version": "1.1.0",
+ "description": "Proj4js is a JavaScript library to transform point coordinates from one coordinate system to another, including datum transformations.",
+ "homepage": "http://trac.osgeo.org/proj4js/",
+ "keywords": [
+ "projection"
+ ],
+ "repositories": [
+ {
+ "type": "svn",
+ "url": "http://svn.osgeo.org/metacrs/proj4js/trunk/"
+ }
+ ]
+}