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https://mathworld.wolfram.com/BonneProjection.html

Bonne Projection -- from Wolfram MathWorld

The Bonne projection is a map projection that resembles the shape of a heart. Let phi_1 be the standard parallel, lambda_0 the central meridian, phi be the latitude, and lambda the longitude on a unit sphere. Then x = rhosinE (1) y = cotphi_1-rhocosE, (2) where rho = cotphi_1+phi_1-phi (3) E = ((lambda-lambda_0)cosphi)/rho. (4) The illustrations above show Bonne projections for two different standard parallels. The inverse formulas are phi = cotphi_1+phi_1-rho (5) lambda =...



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Bonne Projection -- from Wolfram MathWorld

https://mathworld.wolfram.com/BonneProjection.html

The Bonne projection is a map projection that resembles the shape of a heart. Let phi_1 be the standard parallel, lambda_0 the central meridian, phi be the latitude, and lambda the longitude on a unit sphere. Then x = rhosinE (1) y = cotphi_1-rhocosE, (2) where rho = cotphi_1+phi_1-phi (3) E = ((lambda-lambda_0)cosphi)/rho. (4) The illustrations above show Bonne projections for two different standard parallels. The inverse formulas are phi = cotphi_1+phi_1-rho (5) lambda =...



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https://mathworld.wolfram.com/BonneProjection.html

Bonne Projection -- from Wolfram MathWorld

The Bonne projection is a map projection that resembles the shape of a heart. Let phi_1 be the standard parallel, lambda_0 the central meridian, phi be the latitude, and lambda the longitude on a unit sphere. Then x = rhosinE (1) y = cotphi_1-rhocosE, (2) where rho = cotphi_1+phi_1-phi (3) E = ((lambda-lambda_0)cosphi)/rho. (4) The illustrations above show Bonne projections for two different standard parallels. The inverse formulas are phi = cotphi_1+phi_1-rho (5) lambda =...

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      Bonne Projection -- from Wolfram MathWorld
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      The Bonne projection is a map projection that resembles the shape of a heart. Let phi_1 be the standard parallel, lambda_0 the central meridian, phi be the latitude, and lambda the longitude on a unit sphere. Then x = rhosinE (1) y = cotphi_1-rhocosE, (2) where rho = cotphi_1+phi_1-phi (3) E = ((lambda-lambda_0)cosphi)/rho. (4) The illustrations above show Bonne projections for two different standard parallels. The inverse formulas are phi = cotphi_1+phi_1-rho (5) lambda =...
    • description
      The Bonne projection is a map projection that resembles the shape of a heart. Let phi_1 be the standard parallel, lambda_0 the central meridian, phi be the latitude, and lambda the longitude on a unit sphere. Then x = rhosinE (1) y = cotphi_1-rhocosE, (2) where rho = cotphi_1+phi_1-phi (3) E = ((lambda-lambda_0)cosphi)/rho. (4) The illustrations above show Bonne projections for two different standard parallels. The inverse formulas are phi = cotphi_1+phi_1-rho (5) lambda =...

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    • og:title
      Bonne Projection -- from Wolfram MathWorld
    • og:description
      The Bonne projection is a map projection that resembles the shape of a heart. Let phi_1 be the standard parallel, lambda_0 the central meridian, phi be the latitude, and lambda the longitude on a unit sphere. Then x = rhosinE (1) y = cotphi_1-rhocosE, (2) where rho = cotphi_1+phi_1-phi (3) E = ((lambda-lambda_0)cosphi)/rho. (4) The illustrations above show Bonne projections for two different standard parallels. The inverse formulas are phi = cotphi_1+phi_1-rho (5) lambda =...

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      Bonne Projection -- from Wolfram MathWorld
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      The Bonne projection is a map projection that resembles the shape of a heart. Let phi_1 be the standard parallel, lambda_0 the central meridian, phi be the latitude, and lambda the longitude on a unit sphere. Then x = rhosinE (1) y = cotphi_1-rhocosE, (2) where rho = cotphi_1+phi_1-phi (3) E = ((lambda-lambda_0)cosphi)/rho. (4) The illustrations above show Bonne projections for two different standard parallels. The inverse formulas are phi = cotphi_1+phi_1-rho (5) lambda =...
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