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โ Everything is 100% FREE โ Make sure to follow on all platforms and tap every link to get full access to content and community support! ๐Notes Link๐๐ https://drive.google.com/file/d/1Z8BGUnhtXVwdrv97b56Nwz8pMZ11dYwi/view?usp=drive_link ๐จ๐ปโ๐ป Source Code ๐๐ https://github.com/GitSchool4U/Premium-JavaScript.git ๐ Visit the Website NOW ๐ https://school4u.in ๐ Donโt miss out โ ๐Bookmark it! ๐ป Access All Source Code โ Only on GitHub! Follow and explore ๐ https://github.com/GitSchool4U ๐ฒ Join the School4U Channel on WhatsApp for daily resources & updates ๐ https://whatsapp.com/channel/0029VaY2l467z4keZCpzTy3O โญ Follow the Official Instagram Page for coding tips, updates & more ๐ https://www.instagram.com/coding_school4u ๐ Join this channel to get access to perks: ๐ https://www.youtube.com/channel/UCIhSu8oj-mLOZGFgsnXIAjg/join ๐ง Need Motivation or Guidance? Connect with me personally on Instagram ๐ https://www.instagram.com/manas_kumar_lal ๐ฅ DMs are open โ Letโs grow together! โถ๏ธ YouTube : Want motivation, life guidance, social values, and help in reaching your goals? ๐ https://youtube.com/@ManasKumarLal #school4u #school4you #schoolforyou #schoolforu #education #programming #coding #codingschool #codingschool4u #coding_school4u #codingschoolforyou #manaskumarlal Time Stamps: 00:00:00 : Roadmap To Functional Programming 00:02:53 : Introduction To Functional Programming 00:22:04 : Pure Functions In Functional Programming 00:30:35 : Immutability In Functional Programming 00:47:32 : Declarative Approach In Functional Programming 00:48:18 : Avoid Shared State In Functional Programming 00:51:34 : Avoid Side Effects In Functional Programming 00:58:38 : Reuse & Compose Logic In Functional Programming 01:11:20 : Don't Iterate In Functional Programming 01:16:23 : Loose Coupling In Functional Programming 01:46:17 : First Class Function (FCF) v/s Higher Order Function (HOD) v/s Callback Function (CF) 02:03:04 : Practice Questions On Functional Programming 02:59:11 : Functional Methods (How To Create Own Methods Using Imperative Approach)
