supported linear units, map projections, and projected coordinate...

96
Supported linear units, map projections, and projected coordinate systems Map projection parameters Name Sphere-only Parameters (key below) Aitoff yes lam0 Albers Equal Area Conic lam0 phi1 phi2 phi0 Azimuthal Equidistant lam0 phi0 Behrmann yes lam0 Bonne lam0 phi1 Cassini lam0 phi0 k0 Craster Parabolic yes lam0 Cube yes lam0 option Cylindrical Equal Area lam0 phi1 Double Stereographic lam0 phi0 k0 Eckert I yes lam0 Eckert II yes lam0 Eckert III yes lam0 Eckert IV yes lam0 Eckert V yes lam0 Eckert VI yes lam0 Equidistant Conic lam0 phi1 phi2 phi0 Equidistant Cylindrical yes lam0 phi1 Flat Polar Quartic yes lam0 Fuller yes option Gall Stereographic yes lam0 Gauss-Kruger lam0 phi0 k0 Gnomonic yes lamc phic Hammer-Aitoff yes lam0 Hotine Two Point lam1 phi1 lam2 phi2 phi0 k0 Hotine Azimuth lamc phic azi k0 Krovak lamc phic pphi1 azi k0 xscale yscale xyrotation Lambert Azimuthal Equal Area lam0 phi0 Lambert Conformal Conic lam0 phi1 phi2 phi0 k0

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  • Su

    pp

    ort

    ed li

    nea

    r u

    nit

    s, m

    ap p

    roje

    ctio

    ns,

    an

    d

    pro

    ject

    ed c

    oo

    rdin

    ate

    syst

    ems

    Map

    pro

    ject

    ion

    para

    met

    ers

    Nam

    e S

    pher

    e-on

    ly

    Par

    amet

    ers

    (key

    bel

    ow)

    Aito

    ff ye

    s la

    m0

    A

    lber

    s E

    qual

    Are

    a C

    onic

    lam

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    i1

    phi2

    ph

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    Azi

    mut

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    m0

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    B

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    yes

    lam

    0 B

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    lam

    0 ph

    i1

    Cas

    sini

    lam

    0 ph

    i0

    k0

    Cra

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    Par

    abol

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    yes

    lam

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    Cub

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    s la

    m0

    optio

    n C

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    dric

    al E

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    Are

    a

    lam

    0 ph

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    Dou

    ble

    Ste

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    raph

    ic

    la

    m0

    phi0

    k0

    E

    cker

    t I

    yes

    lam

    0 E

    cker

    t II

    yes

    lam

    0 E

    cker

    t III

    yes

    lam

    0 E

    cker

    t IV

    ye

    s la

    m0

    Eck

    ert V

    ye

    s la

    m0

    Eck

    ert V

    I ye

    s la

    m0

    Equ

    idis

    tant

    Con

    ic

    la

    m0

    phi1

    ph

    i2

    phi0

    E

    quid

    ista

    nt C

    ylin

    dric

    al

    yes

    lam

    0 ph

    i1

    Fla

    t Pol

    ar Q

    uarti

    c

    yes

    lam

    0 F

    ulle

    r ye

    s op

    tion

    Gal

    l Ste

    reog

    raph

    ic

    yes

    lam

    0 G

    auss

    -Kru

    ger

    la

    m0

    phi0

    k0

    G

    nom

    onic

    ye

    s la

    mc

    phic

    H

    amm

    er-A

    itoff

    yes

    lam

    0

    Hot

    ine

    Tw

    o P

    oint

    lam

    1 ph

    i1

    lam

    2 ph

    i2

    phi0

    k0

    H

    otin

    e A

    zim

    uth

    la

    mc

    phic

    az

    i k0

    K

    rova

    k

    lam

    c ph

    ic

    pphi

    1 az

    i k0

    xsca

    le

    ysca

    le

    xyro

    tatio

    n La

    mbe

    rt A

    zim

    utha

    l Equ

    al A

    rea

    la

    m0

    phi0

    La

    mbe

    rt C

    onfo

    rmal

    Con

    ic

    la

    m0

    phi1

    ph

    i2

    phi0

    k0

  • Loca

    l

    lam

    c ph

    ic

    azi

    k0

    Loxi

    mut

    hal

    yes

    lam

    0 ph

    i0

    Mer

    cato

    r

    lam

    0 ph

    i1

    Mill

    er C

    ylin

    dric

    al

    yes

    lam

    0 M

    ollw

    eide

    ye

    s la

    m0

    New

    Zea

    land

    Map

    Grid

    lam

    0 ph

    i0

    Orth

    ogra

    phic

    ye

    s la

    mc

    phic

    P

    late

    Car

    ree

    yes

    lam

    0 P

    olyc

    onic

    lam

    0 ph

    i0

    Qua

    rtic

    Aut

    halic

    ye

    s la

    m0

    Rob

    inso

    n

    lam

    0 R

    obin

    son_

    AI (

    Arc

    Info

    )

    lam

    0 R

    SO

    lam

    c ph

    ic

    azi

    k0

    xyro

    tatio

    n S

    inus

    oida

    l

    lam

    0 S

    tere

    ogra

    phic

    lam

    0 ph

    i0

    k0

    Ste

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    raph

    ic N

    orth

    Pol

    e

    lam

    0 ph

    i1

    k0

    Ste

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    raph

    ic S

    outh

    Pol

    e

    lam

    0 ph

    i1

    k0

    Tim

    es

    yes

    lam

    0 T

    rans

    vers

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    tor

    la

    m0

    phi0

    k0

    T

    wo-

    Poi

    nt E

    quid

    ista

    nt

    yes

    lam

    1 ph

    i1

    lam

    2 ph

    i2

    Van

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    Grin

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    I ye

    s la

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    Ver

    tical

    Nea

    r-si

    de P

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    s la

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    ight

    W

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    lam

    0 ph

    i1

    Win

    kel I

    I ye

    s la

    m0

    phi1

    W

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    el

    yes

    lam

    0 ph

    i1

    Key

    to p

    aram

    eter

    s

    lam

    0 C

    entra

    l mer

    idia

    n la

    m1

    Long

    itude

    of f

    irst p

    oint

    la

    m2

    Long

    itude

    of s

    econ

    d po

    int

    lam

    c Lo

    ngitu

    de o

    f cen

    ter

    phi0

    La

    titud

    e of

    orig

    in

    phi1

    F

    irst s

    tand

    ard

    para

    llel o

    r lat

    itude

    of f

    irst p

    oint

    ph

    i2

    Sec

    ond

    stan

    dard

    par

    alle

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    atitu

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    poin

    t ph

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    Latit

    ude

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    S

    cale

    fact

    or

    pphi

    1 P

    seud

    o-st

    anda

    rd p

    aral

    lel 1

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    vak)

    xs

    cale

    X

    sca

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    ysca

    le

    Y s

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    xy

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    XY

    Pla

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    vak,

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    O (γ

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    Aito

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    029

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    8 es

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