Discrete And Continuous Membership Function ll Soft Computing Course Explained in Hindi

Myself Shridhar Mankar a Engineer l KZbinr l Educational Blogger l Educator l Podcaster.
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[@lokendrasingh-gd4er]

We are lucky that we have teacher like you... thanks

[@bodhiarlo6909]

you prolly dont care but does any of you know of a tool to log back into an Instagram account..? I stupidly forgot the password. I would love any tips you can offer me.

[@ikartikthakur]

Better than hours long ntpel lecture .. Because when you have to teach more in less .. you don't waste time in slides .. great content always sir

[@amagingvideos986]

Ur really fantastic bro..super explanation..

[@tapanjeetroy8266]

Thanks a lot sir.. You are doing a great job

[@Shyamkumar-bw9kw]

extraordinary explanation

[@er_ishuthakur]

Tq so much sir very helpful basic information you are very unique ❤️I want to respect u like my teacher 🥰❤️❤️

[@dr.neerajbhardwaj9449]

all videos very nicely explained. thank u so much sir

[@faizanusmani1039]

Bhai Zabardast video.....exam mein sahi kaam aayi

[@nikitachiddarwar90]

Video is helpful..and eagerly waiting for videos on McCulloch neuron..Sir when will you post videos on McCulloch neuron??

[@hannantanveer9660]

Aaj ka video waqai me bada kamal ka hone wala hai

[@maxpayne880]

Sir please upload as soon as possible our insem is very near..thank you

[@patanmathematics5732]

Very good lecture. I am sending you video to my students. Please give numerical solution also.

[@bhavya2301]

You should be thanked more often. 🙏

[@kdsouthindianfusion1059]

Thank you sir

[@rajankumar_37]

Bahoot intresting tha video

[@provadas3507]

You are amazing 👏

[@technicaljob1545]

Awesome 👍

[@sajadahmadkuchey6225]

Thank you sir!

[@monicasaha2906]

You are superb sir

[@sonamsharma7445]

Thank you sir.

[@shashanksharma7747]

good explanation

[@mudassirali8930]

Sir thank you so much, Actually tomorrow is my final sem exam of soft computing and you r describing fabulously...

[@amirsuhel7184]

did you pass bro?

[@mudassirali8930]

@@amirsuhel7184 Yes

[@amirsuhel7184]

@@mudassirali8930 i have exam tomorrow 😭

[@deepakrajawat5657]

Barabar sir 🙏

[@dylanhaokip]

Sir, what if membership function is discrete but elements are continuous? or vice versa? What graph will we use then?

[@risingsingh3424]

it means then that crisp sets are DMF

[@riteshbhardwaj8820]

Sir ek numerical bhi solve karke dhikha dete as a example....🥲🥲

[@aayushgiri8675]

How are elements discrete?

[@aradhanasaxena8561]

❤️

[@ujjwalsharma5830]

Radhe Radhe

[@deepakpatidar886]

You deserve millions of subscribers sir ,,excellent work

[@ruchitamotwani9486]

Why the range is between 0 and 1 only in fuzzy logic..

[@nishantjoshyabhatla1155]

u represents the degree of membership i.e. how much does it belong to a particular set. So there cant be an element which can "over-belong" to a set i.e > 1 OR "under-belong" to a set i.e. < 0. but it can partially belong 0 < x < 1, not belong at all x = 0 or completely belongs x = 1. Hence, 0

[@risingsingh3424]

@@nishantjoshyabhatla1155 then support equation will fail as it only said >0 no upper bound as per sir why?

[@niteshsen5039]

i am really very very sorry my bro but i am totally blank for this i have tried to understand the difference between discrete mf and continuous mf but rest of previos video were too helpful for me pls make it correct

[@Somens8Dworld]

continuous MF 💀

[@shubhamsanklecha8809]

Sir BE 8th sem ke video upload kro insem aane wali hai ab. ERTOS,HCI,ICS and ML fast sir

[@cmehta994]

mujhe pehle ye bta ki konsa video kamal ka nahi hone wala hai

[@hareshparab7808]

like maro yaar guys