Certificate in Math Topology for Data Science

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The Certificate in Math Topology for Data Science is a comprehensive course that bridges the gap between advanced mathematics and data science. This certification program highlights the importance of topology in data analysis, machine learning, and artificial intelligence.

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ใ“ใฎใ‚ณใƒผใ‚นใซใคใ„ใฆ

With the increasing demand for data scientists who possess a strong mathematical foundation, this course is essential for career advancement in the data science industry. The program equips learners with essential skills in topological data analysis, algebraic topology, and computational topology. It also covers the application of topology in big data, social networks, and machine learning algorithms. By the end of the course, learners will have a deep understanding of how topology can be used to extract valuable insights from complex data sets, making them highly valuable in various industries such as finance, healthcare, technology, and research institutions.

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ใฉใ“ใ‹ใ‚‰ใงใ‚‚ๅญฆ็ฟ’

ๅ…ฑๆœ‰ๅฏ่ƒฝใช่จผๆ˜Žๆ›ธ

LinkedInใƒ—ใƒญใƒ•ใ‚ฃใƒผใƒซใซ่ฟฝๅŠ 

ๅฎŒไบ†ใพใง2ใƒถๆœˆ

้€ฑ2-3ๆ™‚้–“

ใ„ใคใงใ‚‚้–‹ๅง‹

ๅพ…ๆฉŸๆœŸ้–“ใชใ—

ใ‚ณใƒผใ‚น่ฉณ็ดฐ

โ€ข Topological Spaces: Introduction to topological spaces, open and closed sets, basis, and subbasis.
โ€ข Continuity: Definition and properties of continuous functions, sequential continuity, and uniform continuity.
โ€ข Compactness: Compact topological spaces, Heine-Borel theorem, and compactness in metric spaces.
โ€ข Connectedness: Connected and disconnected spaces, path components, and locally path-connected spaces.
โ€ข Convergence of Functions: Pointwise and uniform convergence, Dini's theorem, and Arzela-Ascoli theorem.
โ€ข Homotopy and Homology: Definition and properties of homotopic functions, homology groups, and singular homology.
โ€ข Fixed-Point Theorems: Brouwer's fixed-point theorem, Schauder's fixed-point theorem, and Lefschetz fixed-point theorem.
โ€ข Manifolds: Definition and properties of manifolds, differential forms, and integration of differential forms.
โ€ข Algebraic Topology: Fundamental group, covering spaces, and van Kampen's theorem.

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ๅ…ฅๅญฆ่ฆไปถ

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  • ่‹ฑ่ชžใฎ็ฟ’็†Ÿๅบฆ
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  • ใ‚ณใƒผใ‚นๅฎŒไบ†ใธใฎ็Œฎ่บซ

ไบ‹ๅ‰ใฎๆญฃๅผใช่ณ‡ๆ ผใฏไธ่ฆใ€‚ใ‚ขใ‚ฏใ‚ปใ‚ทใƒ“ใƒชใƒ†ใ‚ฃใฎใŸใ‚ใซ่จญ่จˆใ•ใ‚ŒใŸใ‚ณใƒผใ‚นใ€‚

ใ‚ณใƒผใ‚น็Šถๆณ

ใ“ใฎใ‚ณใƒผใ‚นใฏใ€ใ‚ญใƒฃใƒชใ‚ข้–‹็™บใฎใŸใ‚ใฎๅฎŸ็”จ็š„ใช็Ÿฅ่ญ˜ใจใ‚นใ‚ญใƒซใ‚’ๆไพ›ใ—ใพใ™ใ€‚ใใ‚Œใฏ๏ผš

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  • ๆญฃๅผใช่ณ‡ๆ ผใฎ่ฃœๅฎŒ

ใ‚ณใƒผใ‚นใ‚’ๆญฃๅธธใซๅฎŒไบ†ใ™ใ‚‹ใจใ€ไฟฎไบ†่จผๆ˜Žๆ›ธใ‚’ๅ—ใ‘ๅ–ใ‚Šใพใ™ใ€‚

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ใƒฌใƒ“ใƒฅใƒผใ‚’่ชญใฟ่พผใฟไธญ...

ใ‚ˆใใ‚ใ‚‹่ณชๅ•

ใ“ใฎใ‚ณใƒผใ‚นใ‚’ไป–ใฎใ‚ณใƒผใ‚นใจๅŒบๅˆฅใ™ใ‚‹ใ‚‚ใฎใฏไฝ•ใงใ™ใ‹๏ผŸ

ใ‚ณใƒผใ‚นใ‚’ๅฎŒไบ†ใ™ใ‚‹ใฎใซใฉใ‚Œใใ‚‰ใ„ๆ™‚้–“ใŒใ‹ใ‹ใ‚Šใพใ™ใ‹๏ผŸ

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ใ„ใคใ‚ณใƒผใ‚นใ‚’้–‹ๅง‹ใงใใพใ™ใ‹๏ผŸ

ใ‚ณใƒผใ‚นใฎๅฝขๅผใจๅญฆ็ฟ’ใ‚ขใƒ—ใƒญใƒผใƒใฏไฝ•ใงใ™ใ‹๏ผŸ

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ใ‚ชใƒผใƒซใ‚คใƒณใ‚ฏใƒซใƒผใ‚ทใƒ–ไพกๆ ผ โ€ข ้š ใ‚ŒใŸๆ–™้‡‘ใ‚„่ฟฝๅŠ ่ฒป็”จใชใ—

ใ‚ณใƒผใ‚นๆƒ…ๅ ฑใ‚’ๅ–ๅพ—

่ฉณ็ดฐใชใ‚ณใƒผใ‚นๆƒ…ๅ ฑใ‚’ใŠ้€ใ‚Šใ—ใพใ™

ไผš็คพใจใ—ใฆๆ”ฏๆ‰•ใ†

ใ“ใฎใ‚ณใƒผใ‚นใฎๆ”ฏๆ‰•ใ„ใฎใŸใ‚ใซไผš็คพ็”จใฎ่ซ‹ๆฑ‚ๆ›ธใ‚’ใƒชใ‚ฏใ‚จใ‚นใƒˆใ—ใฆใใ ใ•ใ„ใ€‚

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ใ‚ญใƒฃใƒชใ‚ข่จผๆ˜Žๆ›ธใ‚’ๅ–ๅพ—

ใ‚ตใƒณใƒ—ใƒซ่จผๆ˜Žๆ›ธใฎ่ƒŒๆ™ฏ
CERTIFICATE IN MATH TOPOLOGY FOR DATA SCIENCE
ใซๆŽˆไธŽใ•ใ‚Œใพใ™
ๅญฆ็ฟ’่€…ๅ
ใงใƒ—ใƒญใ‚ฐใƒฉใƒ ใ‚’ๅฎŒไบ†ใ—ใŸไบบ
London School of International Business (LSIB)
ๆŽˆไธŽๆ—ฅ
05 May 2025
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