A Quote by Henri Poincare

[T]he different branches of Arithmetic - Ambition  [G]eometry is not true, it is advantageous. — © Henri Poincare
[T]he different branches of Arithmetic - Ambition [G]eometry is not true, it is advantageous.
Reeling and Writhing of course, to begin with,' the Mock Turtle replied, 'and the different branches of arithmetic-ambition, distraction, uglification, and derision.
. . . by natural selection our mind has adapted itself to the conditions of the external world. It has adopted the geometry most advantageous to the species or, in other words, the most convenient. Geometry is not true, it is advantageous.
To establish any mode to abolish war, however advantageous it might be to Nations, would be to take from such Government the most lucrative of its branches.
True ambition is not what we thought it was. True ambition is the profound desire to live usefully and walk humbly under the grace of God.
Life had a different shape; it had new branches and some of the old branches were dead.
Geometry is not true, it is advantageous.
Having the ambition of becoming Olympic champion is a whole different ambition from wanting to be the greatest.
The philosophy I shared... was one of ambition - ambition to succeed, ambition to grow, ambition to move forward - backed up by hard work.
One geometry cannot be more true than another; it can only be more convenient. Geometry is not true, it is advantageous.
For me, the different religions are beautiful flowers from the same garden, or they are branches of the same majestic tree. Therefore, they are equally true, though being received and interpreted through human instruments equally imperfect.
There's the tree with the branches that everyone sees, and then there's the upside-down root tree, growing the opposite way. So Earth is the branches, growing in opposing but perfect symmetry. The branches don't think much about the roots, and maybe the roots don't think much about the branches, but all the time, they're connected by the trunk, you know?
To parents who despair because their children are unable to master the first problems in arithmetic I can dedicate my examples. For, in arithmetic, until the seventh grade I was last or nearly last.
It is possible that the digital world may change the need for physical branches. We will continue to add branches incrementally, but we will reach a point - whether it is 1,500, 1,800 or 2,000 branches - where we will say enough is enough.
I hope martial artists are more interested in the root of martial arts and not the different decorative branches, flowers or leaves. It is futile to argue as to which leaf, which design of branches, or which attractive flower you like; when you understand the root, you understand all its blossoming.
The broader the chess player you are, the easier it is to be competitive, and the same seems to be true of mathematics - if you can find links between different branches of mathematics, it can help you resolve problems. In both mathematics and chess, you study existing theory and use that to go forward.
Every man is said to have his peculiar ambition. Whether it be true or not, I can say, for one, that I have no other so great as that of being truly esteemed of my fellow-men, by rendering myself worthy of their esteem. How far I shall succeed in gratifying this ambition is yet to be developed.
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