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This book introduces the reader to the Mathematical core of Intuitionism - from elementary number theory through to Brouwer\'s uniform continuity theorem - and to the two central topics of \'formalized intuitionism\': formal intuitionistic logic, and formal systems for intuitionistic analysi.
He initiated a program rebuilding modern mathematics according to that principle.
Brouwer, the founder of Mathematical intuitionism, believed that mathematics and its objects must be humanly graspable.
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