Executive Development Programme in Geometric Principles and Innovation
-- ViewingNowThe Executive Development Programme in Geometric Principles and Innovation is a certificate course designed to empower professionals with the essential skills needed to drive innovation in the modern workplace. This program focuses on imparting a deep understanding of geometric principles and their applications in various industries, such as manufacturing, architecture, and design.
3,740+
Students enrolled
GBP £ 140
GBP £ 202
Save 44% with our special offer
ๅ ณไบ่ฟ้จ่ฏพ็จ
100%ๅจ็บฟ
้ๆถ้ๅฐๅญฆไน
ๅฏๅไบซ็่ฏไนฆ
ๆทปๅ ๅฐๆจ็LinkedInไธชไบบ่ตๆ
2ไธชๆๅฎๆ
ๆฏๅจ2-3ๅฐๆถ
้ๆถๅผๅง
ๆ ็ญๅพ ๆ
่ฏพ็จ่ฏฆๆ
โข Geometric Principles Foundation: Introduction to geometric principles, basic geometric shapes and properties, shapes in space, and geometric transformations.
โข Innovation in Geometry: Exploring new approaches in geometric problem-solving, creative thinking in geometry, and real-world applications of geometric principles.
โข Advanced Geometric Concepts: Dive deep into complex geometric concepts, such as conic sections, non-Euclidean geometry, and projective geometry.
โข Geometry and Algebraic Thinking: The relationship between geometry and algebra, exploring algebraic structures and their geometric representations.
โข Computational Geometry: The use of algorithms and computational methods in solving geometric problems, including algorithmic complexity and computational geometry software.
โข Geometry and Trigonometry: The relationship between geometry and trigonometry, exploring trigonometric functions and their applications in geometry.
โข Geometry in Real-World Applications: Exploring the use of geometric principles in various fields, such as engineering, architecture, and design.
โข Geometry and Data Analysis: The use of geometric principles in data analysis, including dimensionality reduction, clustering, and visualization.
โข History of Geometric Thought: A survey of the development of geometric principles throughout history, including the contributions of ancient civilizations and modern mathematicians.
่ไธ้่ทฏ
ๅ ฅๅญฆ่ฆๆฑ
- ๅฏนไธป้ข็ๅบๆฌ็่งฃ
- ่ฑ่ฏญ่ฏญ่จ่ฝๅ
- ่ฎก็ฎๆบๅไบ่็ฝ่ฎฟ้ฎ
- ๅบๆฌ่ฎก็ฎๆบๆ่ฝ
- ๅฎๆ่ฏพ็จ็ๅฅ็ฎ็ฒพ็ฅ
ๆ ้ไบๅ ็ๆญฃๅผ่ตๆ ผใ่ฏพ็จ่ฎพ่ฎกๆณจ้ๅฏ่ฎฟ้ฎๆงใ
่ฏพ็จ็ถๆ
ๆฌ่ฏพ็จไธบ่ไธๅๅฑๆไพๅฎ็จ็็ฅ่ฏๅๆ่ฝใๅฎๆฏ๏ผ
- ๆช็ป่ฎคๅฏๆบๆ่ฎค่ฏ
- ๆช็ปๆๆๆบๆ็็ฎก
- ๅฏนๆญฃๅผ่ตๆ ผ็่กฅๅ
ๆๅๅฎๆ่ฏพ็จๅ๏ผๆจๅฐ่ทๅพ็ปไธ่ฏไนฆใ
ไธบไปไนไบบไปฌ้ๆฉๆไปฌไฝไธบ่ไธๅๅฑ
ๆญฃๅจๅ ่ฝฝ่ฏ่ฎบ...
ๅธธ่ง้ฎ้ข
่ฏพ็จ่ดน็จ
- ๆฏๅจ3-4ๅฐๆถ
- ๆๅ่ฏไนฆไบคไป
- ๅผๆพๆณจๅ - ้ๆถๅผๅง
- ๆฏๅจ2-3ๅฐๆถ
- ๅธธ่ง่ฏไนฆไบคไป
- ๅผๆพๆณจๅ - ้ๆถๅผๅง
- ๅฎๆด่ฏพ็จ่ฎฟ้ฎ
- ๆฐๅญ่ฏไนฆ
- ่ฏพ็จๆๆ
่ทๅ่ฏพ็จไฟกๆฏ
่ทๅพ่ไธ่ฏไนฆ
