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recessingthecylinderintotheearthsothatithastwolinesofintersection.Scaleistruealongtheselines
ofintersection.
Youmayseethescalefactorexpressedasaratio,suchas1:25000.Inthiscaseitisgenerallycalled
thescalereduction.Therelationshipbetweenscalefactorandscalereductionis:
scalefactor=1-scalereduction
Inthiscasethescalefactorwouldbe1-(1/25000)or0.99996.
FalseEastingandFalseNorthing
AsyoucanseeintheLongitude/LatitudeProjectionMap,XandYcoordinateparametersarecommonly
designatedinrelationshiptoasinglepoint.Pointstotheleftofthatcenterpointarenegativeandpoints
totherightarepositive.Pointsabovethatcenterpointarepositiveandpointsbelowthatpointare
negative.
Inthedaysofthetallships,thesecalculationsandcomputationsweredonebyhand.Usingpositiveand
negativesignsmadethesecalculationsmorecomplicated.Theterms"falseeasting"and"falsenorthing"
wereusedtoremovethesesignsandrefertotheabsolutevalueoftheXandYcoordinates.MapInfo
Professionalhandlesthesecomputations,buttheseparametersstillhavetobeaccountedforinthe
projectionsthatusethem.
Range(AzimuthalProjections)
Therangespecifies,indegrees,howmuchoftheEarthisvisible.Therangecanbebetween1and180.
Whenyouspecify90,youseeahemisphere.Whenyouspecify180youseethewholeearth,though
muchofitisverydistorted.
AboutPolyconicCoordinateSystems
Thefollowingdescriptionhasbeencopiedfrom"MapProjections-AWorkingManual",USGSProfessional
Paper1395,byJohnP.Snyder.
ThePolyconicprojection,usuallycalledtheAmericanPolyconicinEurope,achieveditsnamebecause
thecurvatureofthecirculararcforeachparallelonthemapisthesameasitwouldbefollowingthe
unrollingofaconewhichhadbeenwrappedaroundtheglobetangenttotheparticularparalleloflatitude,
withtheparalleltracedontothecone.Thus,therearemany("poly-")conesinvolved,ratherthanthe
singleconeofeachregularconicprojection.
ThePolyconicprojectionisneitherequal-areanorconformal.Alongthecentralmeridian,however,itis
bothdistortionfreeandtruetoscale.Eachparallelistruetoscale,butthemeridiansarelengthenedby
variousamountstocrosseachparallelatthecorrectpositionalongtheparallel,sothatnoparallelis
standardinthesenseofhavingconformality(orcorrectangles),exceptatthecentralmeridian.Near
thecentralmeridian,distortionisextremelysmall.
Thisprojectionisnotintendedformappinglargeareas.Theconversionalgorithmsusedbreakdown
whenmappingwidelongituderanges.Forexample,WORLD.TAB,fromthesampledatashippedwith
MapInfoProfessional,mayexhibitanomaliesifreprojectedusingPolyconic.
ExamplesofProjectionEntriesintheMAPINFOW.PRJFile
TheMAPINFOW.PRJfileliststheparametersforeachcoordinatesystemonaseparateline,asinthe
followingexamples:
"Mollweide(EqualArea)",13,62,7,0
"AlbersEqual-AreaConic(Alaska)",9,63,7,-154,50,55,65,0,0
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"UTMZone9(NAD27forCanada)",8,66,7,-129,0,0.9996,500000,0
Thisisabasiclistoftheelementsofacoordinatesystem,forreview.Therearesomeprojectionsthat
donotrequirealloftheelementsinthelist.Followingthislist,youcanseesomeentriesfromthe.PRJ
file.
1. Thefirstelementineachlististhenameoftheprojectioninquotes.
2. Thesecondelementineachlististhenumberthatidentifiestheprojectionnumberasindicatedin
ProjectionTypesList.
3. ThethirdelementineachlististhedatumIDthatidentifiestheappropriatedatumfortheprojection.
SeeDatumsforacompletelistofsupporteddatums.
4. Thefourthelementineachlististheunits,whichindicatetheunitsoftheprojection.SeeUnitsfor
acurrentlistofthesupportedunits.
5. Thenextelementinsomelistsisthecoordinatesystemorigin.SeeCoordinateSystemOriginfor
acompletedescriptionofthisentry.
6. Theremainingelementsarespecifictoparticulartypesofprojections.Youcanseetheirdescriptions
inStandardParallels(ConicProjections),ObliqueAzimuth(HotineObliqueMercator),Scale
Factor(TransverseMercator),FalseEastingandFalseNorthingandRange(Azimuthal
Projections).
Eachelementinaprojectionentryisseparatedbyacomma.
Note:
Letuslookatsomespecificcoordinatesystemstoprepareyoutocreateyourownprojection.Itis
importanttorememberthattheelementsofaprojectionaredifferentforeachprojection.Herearesome
exampleswehavealreadyseen:
ThereareadditionalexamplesintheHelpSystem.
Note:
Adding Projections to the MAPINFOW.PRJ File
OnceyouunderstandthestructureoftheentriesintheMAPINFOW.PRJfile,youarereadytocreatea
newprojectionentryforyourcoordinatesystem.YoumaywanttomakeacopyoftheMAPINFOW.PRJ
fileincaseyouwanttorevertbacktoitlater.
TocreateanewprojectionentryforthecoordinatesystemintheMAPINFOW.PRJfile:
1. OpenMAPINFOW.PRJinatexteditororwordprocessor.Inthisfile,youaregoingtoaddthenew
projectionentries.
MAPINFOW.PRJinNotepad
2. Scrolldowninthislisttofindthetypeofprojectionyouwanttobaseyourmapon.SeeUnderstanding
CoordinateSystemsfordescriptionsofthedifferentprojectiontypes.
3. Addanewlineattheendoftheprojectionlistyouaremodifying.
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Forexample,toaddanewUniversalTransverseMercatorprojection(AustralianMapGridusing
AGD66datum),scrolldowntothatentryandtypethenewprojectionattheendofthelist.
AddingaLineintheMAPINFOW.PRJFile
4. Onanewline,typethenewparameterentriesbasedontherequiredparametersdescribedforthat
projectiontypeinthetableProjectionsandTheirParameters.
• IfthenameofyourprojectiondoesnotappearintheCommonMapProjectionslist,considerthe
kindofprojectionyouarecreating(Latitude/Longitude,Conic,Transverse,etc.)andfollowthe
tableentriesforthetypeofprojectionyouwant.
• Remembertoincludeconstantvalues(AccountingforAffineTransformationsandExplicit
BoundsinProjectionTypes)toindicateanaffinetransformation,specificbounds,orbothif
appropriateornecessary.
Theorderofparametersisvitallyimportant.Remembertoseparateeachparameterwith
acomma.
Note:
5. SaveyoureditedMAPINFOW.PRJfileinthedirectoryinyouruserdirectory.
InthepasttheMAPINFOW.PRJfilewassavedinyourinstallationdirectorybutthisdidnotallow
differentuserstohavedifferentPRJfiles.Thisnewfileplacementpermitsthis.
Note:
ThingstokeepinmindwheneditingtheMAPINFOW.PRJfile:
• YoumustrecordtheXandYcoordinatesoftheoriginpointindecimaldegrees.
• Remembertoincludeanegativesignforwestlongitudesandsouthlatitudes.
• YoumustlisttheoriginlongitudefirstintheMAPINFOW.PRJfileentry.
• Carryoutdecimalstoatleastfive(5)placesforgreateraccuracy.
• Donotusecommastorepresentthousandsormillionsinlargenumbers.Onlyusecommastoseparate
parametersfromoneanother.
• Whenspecifyingprojection,datumandunits,usethenumberthatrepresentstheparameter.These
numbersarelistedinthetableforeachparameterearlierinthissection.Inourexample,6represents
EquidistantConicprojection;74representsNAD83datum,and7representsmeters.
UsingtheNewProjectioninaCoordinateSystem
Onceyouhavecreatedthisnewprojection,youcanuseitinaMapwindowtoreplacethecoordinate
systemyouareusing.
1. Openthemapforwhichyouwanttochangeprojections.
2. FromtheMapmenu,selectOptionstodisplaytheMapOptionsdialogbox.
3. ClicktheProjectionsbuttontodisplaytheChooseProjectiondialogbox.
Tochangetheprojectionofatabfileandallofthemapobjectsinit,usetheFile>SaveCopy
Ascommandandselectthenewprojection.
Note:
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1. SelectthenewprojectionfromthelistandclickOKtoconfirm.TheMapOptionsdialogredisplays.
2. ClickOKtoimplementthenewprojectionintheMapwindow.
EnteringaNewCoordinateSystem(Example)
Toillustratethisprocessinanotherway,createthefollowingcoordinatesystemusingtheseparameters
byaddinganewentrytotheMAPINFOW.PRJfile:
Description
Entry
ParameterType
Nameofthenewcoordinate
system
"EquidistantConicPlus"
Name
EquidistantConic
6,
ProjectionType
(NAD83)
74,
Datum
meters
7,
Units
90×30¢W
-90.5,
OriginLongitude
30×N,
30,
OriginLatitude
10×20¢N
10.33333,
StandardParallel1
50×N
50,
StandardParallel2
10,000,000m
10000000,
FalseEasting
500,000m
500000
FalseNorthing
1. OpenMAPINFOW.PRJinatexteditororwordprocessor.
2. GototheEquidistantConicsectionandaddanewline.
3. Typethenameofyournewcoordinatesysteminquotes,followedbyacomma.
4. Enterthefollowinginformationtorepresentyourcoordinatesystem:
6,74,7,-90.5,30,10.33333,50,10000000,500000
5. SaveyoureditedMAPINFOW.PRJfile.
Youcanuseyourcustomcoordinatesystemjustasyouwoulduseanyofthecoordinatesystemsthat
comewithMapInfoProfessional.
Thereareotherwaysyoucaneditthisfile.Toshortenthelist,removecoordinatesystemsfromthefile.
Youcanalsochangethenames,changegroupheadingsandreorderthefiletosuityourneeds.
Groupheadingsaredistinguishedbythehyphenatthebeginningofthename.Namesof
coordinatesystemscannotbeginwithahyphenoraspace.
Note:
Understanding Precision in MapInfo Professional
MapInfoProfessionalisaverygoodtoolforworkingatahighprecisionlevel.Buttheonusisontheuser
todiscoverthepracticallimitsoftheprograminvariouscircumstancesandhowtosetthework
environmentinordertoobtainthedesiredprecisionlevel.Millimeterlevelprecisioncanbeeasilyattained
andmaintainedwithprojectedmapsinthemetricsystem.
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WhatisPrecision?
ThemostbasiccomponentofanyGISisthespatialdatathatdefinesthemapfeatures.Thisspatialdata
couldnotexistwithoutthecoordinatesystemsthatareusedtospecifythelocationinformation.Coordinate
precisionisameasureofstoringspatialdataasaccuratelyaspossible.Ofcourse,thiscanbenomore
precisethantheoriginaldataprovided.Precisionisameasurementofhowaccuratelyyoucanstore
andretrievethespatialdataandhasnothingtodowiththequalityofthedata.Thenumberofreliable
digitsinyourcoordinateistermedsignificantdigits.Precisionismeasuredintermsofthesesignificant
digits.
• Fortopicsrelatedtoprecisionandmapbounds,seeUnderstandingPrecisioninMapInfoProfessional
intheHelpSystem.
Understanding Affine Transformations
Anaffinetransformationallowsyoutomatchthepointsontwovectormapsthatusedifferentcoordinate
systemssotheycanbeusedtogether.Thebasemapstaysthesamewhilethederivedmapistransformed
mathematicallytomatchupcoordinatestothebasemap.
MapInfoProfessionalprovidesthedefinitionsforscale,translation,rotation,reflection,andshearing
necessarytosupportanoptionalaffinetransformationforanycoordinatesystemdefinition.Youcan
alsodefineacoordinatesystemwithboundsand/orwithanaffinetransformation.Thisisdescribedin
detailinAccountingforAffineTransformationsandExplicitBoundsinProjectionTypes.
DescriptionofanAffineTransformation
Thereareseveralbasictypesoftransformationthatcanbeappliedtothebasemapusinganaffine
transformation.Theseincludescaling,translation,rotation,shearing,andreflection.
• Formoreinformation,seeUnderstandingAffineTransformationsintheHelpSystem.
Thescalefactorofatransformationindicatesthedistancebetweenthefixedpointsofonemapversus
thefixedpointsofthesecondmap.Iftheonlydifferencebetweentwomapsisthescale,theaffine
transformationofthederivedmapisonlythesamemapzoomedinoroutaroundafixedpoint.The
orientationsofthelinesconnectingthepoints,andtheanglesbetweentheselines,remainthesame.
Thescalinginthecaseofthefigurebelowisaroundthe0,0point.
Thedifferencebetweentheseimagesisthescale.Tocreateanaffinetransformationthatmapsthebase
image(A)tothederivedimage(B),changeonlythescale.
Thetranslationfactorofatransformationiswheneverypointonanimagefollowsaparallelpathand
norotationtakesplace.
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Thedifferencebetweenthesetwoimagesisthetranslation.
Therotationfactorofatransformationindicatesthattheimageturnsonaparticularpoint.Thenextfigure
showsa25-degreerotationofthemaparoundthe0,0point.
Thedifferencebetweenthesetwoimagesisnotthescale,becausethesizeofeachimageisthesame.
Thedifferenceistherotationofthederivedimage(B).
Theshearingfactorofatransformationindicatesthatoneofthecoordinatesofoneimageshouldchange
proportionallytotheother.Youcanapplyasheartransformationeitheronthex-axisasshowninthe
nextfigureoronthey-axis.Asyoucanseetheverticalscaleoftheimagehasnotchanged,andthe
cornerofthefigureat0,0hasnotmoved-butpointshigheruponthefigureareshiftedprogressively
furthertotheright.
Thedifferenceistheshearingofthederivedimage(B).
Thereflectionfactorofatransformationindicatesthatthederivedimageisthemirrorimageofthebase
image,thatis,allthepointsinthebaseimageshouldbereflectedacrosssomestraightline,suchas
thex-axisory-axis.Inthefigurebelow,thederivedimage(B)isthereflectionofthebaseimage(A).
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UnderstandingAffineTransformations
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Thedifferencebetweenthesetwoimagesisthatthederivedimage(B)isareflectionofthebaseimage
(A)alongthex-axis.
Using Earth and Non-Earth Maps
Earthmapsandnon-earthmapsgenerallyrequiredifferenttreatment.Thefollowingsectiononprojections
applyonlytoearthmaps.Anearthmapcontainsobjectsthathaveaparticularlocationontheearth's
surface.AllmapsthatMapInfoProfessionalsellsareearthmaps.Coordinatestypicallyrepresentan
object'slocationinlongitudeandlatitude,althoughothercoordinatesystems(usingvariousprojections)
maybeusedinstead.
Sinusoidal(Equal-Area)
Useearthmapsto:
• OverlayyourmapontoanymapsthatMapInfoProfessionalsupplies.
• Useorchangeprojections.
• Specifyobjectsonthemapintermsoflongitudeandlatitude.
Anon-earthmapcontainsobjectsthathavenospecificlocationontheearth'ssurface.Floorplansare
typicalexamplesofnon-earthmaps.Anon-earthmaphasacoordinatesystem,butsinceitsmappoints
arenotreferencedtolocationsonearth,thecoordinatesystemdoesnotcontainaprojection.Even
thoughthefloorplandescribesabuildingthatmaybelocatedsomewhereontheEarth,thecoordinates
ofobjectsinthefloorplanaregenerallynotreferencedtopositionsontheEarth.Rather,theobject's
coordinatesarereferencedtothefloorplanitself,generallyrepresentingdistancefromthelowerleft
cornerofthefloorplan.Thenextfiguredepictsafloorplanandisanexampleofanon-earthmap.
SpecifyingCoordinatesforaNon-EarthMap
SavingaMaptoaNon-EarthCoordinateSystem
TosaveatableintoaNon-EarthCoordinatesystem:
1. Ensurethatyournon-earthmapisopenandthatitistheactivewindow.
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2. ChooseFile>SaveCopyAs.
3. IntheSaveCopyofTableAsdialogbox,clicktheProjectionbutton.
4. IntheChooseProjectiondialogbox,chooseNon-EarthfromtheCategorydrop-downlist.
5. ChooseaunitfromtheCategoryMembersdrop-downlisttospecifytheboundsandunitsforyour
non-earthcoordinatesystem.
6. ClickOK.TheNon-EarthCoordinateBoundsdialogboxdisplays.
TheNon-EarthCoordinateBoundsdialogboxallowsyoutospecifytheboundsandunitsforyour
non-earthcoordinatesystem.Youcanusepositiveornegativenumberstospecifytheminimumand
maximumXandYvalues.
ChangingtheMap'sCoordinateSystemtoNon-Earth
ToonlychangetheMap'sCoordinateSystem:
1. Ensurethatyourmapisopenandthatitistheactivewindow.
2. FromtheMapmenu,selectOptions.
3. IntheMapOptionsdialogbox,selecttheProjectionbutton.
4. IntheChooseProjectiondialogbox,chooseNon-EarthfromtheCategorydrop-downlist.
5. ChooseaNon-EarthunitfromtheCategoryMembersdrop-downlist.
6. ClickOK.
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16
Working with Data from a
Web Service
AwebserviceisasoftwaresystemthatisaccessibleusinganintranetorInternet
connection.MapInfoProfessionalsupportstheWebMapService(WFS)andWeb
FeatureService(WFS),whichallowyoutoretrievedatathatothersaresharing
internallyorworld-wide.Thepowerofwebservicesisthatyoucanusethemto
createmorepowerfulmapsorinthecaseofgeocodingservicesgetmoreaccurate
andpreciseresultsusingthesamedata.
YoucanalsoworkwithGeocodingandDrivingRegionwebservices.AGeocoding
webserviceletsyougeocodewithgreateraccuracy,becausethemapsona
servicearemoreprecise.ADrivingRegionwebserviceletsyoucreatetime-and
distance-basedbuffersaroundasitetodetermineproximitytoalocation.You
mightusethisservicetofindthecustomersclosesttoastore,ortodetermine
whichinsuredcustomersareclosesttoaweatherpattern.
Amappingtileserverprovidescartographicmapsofgeo-referenceddata,inthe
formofrasterimages(tiles).InMapInfoProfessional,youcanaddmaptilesas
abaselayertoyourmaptoprovideavisualreferenceforyourdata.Thisgives
youareal-worldreferenceforviewingyourdata,suchasforviewingstorelocations
ormaintenanceroutes.
Inthissection:
• Introductionto Web Services . . . . . . . . . . . . . . . . . . . . .410
• EnhancingMapDatausingaWebMapService(WMS) .412
• EnhancingMapDatausingaWebFeatureService
(WFS) . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . .414
• GeocodingusingaGeocodingServer . . . . . . . . . . . . . .417
• CreatingRoutingDistanceandTimeBuffers . . . . . . . .420
• EnhancingMapDatausingaMappingTileServer . . . .422
Introduction to Web Services
MapInfoProfessionalwebservicescanadddetailandprecisiontothemapsyouarecreatingand
analyzing.Currently,youcanusethefollowingwebservicesfromwithinMapInfoProfessional:
• WebMapService(WMS)
• WebFeatureService(WFS)
• GeocodingService
• RoutingorDrivingRegionService
• MappingTileService
AccessingWebServicesinMapInfoProfessional
Tomakeiteasiertoaccesswebservices,thereisaWebServicestoolbar.Thesetoolbarbuttonsdisplay
frequentlyusedwebservicesdialogboxes.
Todisplaythetoolbar:
1. FromtheOptionsmenu,selectToolbars.
2. ChecktheWebServicescheckboxandclickClose.
WebServicesToolbar
CreateDrivingRegions
OpenWMSTable
WebServicesPreferences
OpenWFSTable
SearchCSWCatalogs
FindAddress
GeocodeUsingServer
Formoreinformationaboutthesebuttons,seetheAccessingWebServicesinMapInfoProfessional
topicintheHelpSystem.
WebServiceAuthentication
Awebservice,suchasaWFS,WMS,geocodingserver,routingserver,ortileserver,mayrequire
authenticationintheformofausernameandpassword.
Server-SideAuthentication
YoucanaccessWFS,WMS,andtileserversthatrequirebasicauthenticationusingthebuilt-instandard
mechanismforinternetservers.Toconnecttoawebservicethatrequiresauthentication,completethe
Connectdialogboxthatdisplays.
EntertheappropriateusernameandpasswordandselecttheRemembermypasswordcheckboxto
havethesite"remember"yourpasswordforyou.ClickOKtoenterthesite.Ifyoudonothaveavalid
usernameandpassword,youcannotconnecttothesite.
AccessingSecureWebSites
SSLisaninternationalstandardsecurityprotocolforexchangingsensitiveinformationbetweenaweb
siteandyourcomputer.YouknowSSL-enabledsitesbythehttps:address.Whenyouconnecttoan
SSL-enabledserver,yourcomputerandtheserverexchangedigitalcertificates,whichminimizethe
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