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Quinn Spencer - Neural Networks: Deep Learning and Machine Learning Outlined

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Quinn Spencer Neural Networks: Deep Learning and Machine Learning Outlined
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Would you achieve more if you could envision your success?
A neural network is a computing tm made u f a numbr of iml, highl intrnntd ring elements, which r infrmtin b thir dnmi tt response to xtrnl inputs. All of this sounds fancy, but what does it mean for computer intelligence, or for the future?
In this book, you will find answers to many practical and theoretical questions related to neural networks, from insights about nodes and hidden layers to error spaces, network analyses, and computing influences. Topics will be discussed, such as:
  • What the definition of neural networks encompasses and what all the elements pertaining to them mean.
  • The main advantages of neural networks and how to leverage and apply them.
  • Limitations to neural networks.
  • How neural networks differ from conventional computing systems.
  • Neural Network applications for medical diagnostics, smart computers, artificial intelligence, and forex or stock trading.
  • Troubleshooting tips for when neural networks stop functioning.

  • If you are even in the least interested in computer technology, artificial intelligence, or what the technological future will bring, you need to read this book and get a better understanding of neural networks and their many applications. This book will bring you to the core of how they function and what you can do with them.
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    Neural Networks
    Deep Learning and Machine Learning Outlined


    By Quinn Spencer

    Copyright @2018

    All rights reserved. No part of this book may be reproduced in any form or by any means without permission in writing from the publisher, Quinn Spencer.

    If you like my book, please leave a review on Amazon. I would appreciate it a lot. Thanks!

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    Neural Networks Deep Learning and Machine Learning Outlined - photo 1Contents - photo 2Contents INTRDUTIN T NEURAL NETWORKS Wht I A Neural - photo 3

    Contents INTRDUTIN T NEURAL NETWORKS Wht I A Neural Ntwrk Th imlt - photo 4Contents INTRDUTIN T NEURAL NETWORKS Wht I A Neural Ntwrk Th imlt - photo 5Contents INTRDUTIN T NEURAL NETWORKS Wht I A Neural Ntwrk Th imlt - photo 6

    Contents

    INTRDUTIN T NEURAL NETWORKS

    Wht I A Neural Ntwrk?

    Th imlt dfinitin f a neural ntwrk, more rrl rfrrd t n 'rtifiil' nurl ntwrk (ANN), i rvidd b th invntr of n f the first nurmutr, Dr. Robert Hht-Niln. He defines a neural network :

    "... computing tm made u f a numbr of iml, highl intrnntd ring elements, which r infrmtin b thir dnmi tt response to xtrnl inputs.

    ANN are processing dvi (lgrithm r actual hrdwr) that r loosely modeled ftr th nurnl trutur of th mammalian rbrl rtx but n muh mllr l. A lrg ANN might have hundrd r thund of rr unit, whr a mammalian brin h billin f nurn with a rrnding inr in mgnitud f thir overall interaction and mrgnt bhvir. Although ANN rrhr are gnrll not nrnd with whthr their ntwrk urtl resemble bilgil tm, m have. Fr xml, rrhr hv accurately simulated the function f th rtin nd mdld the eye rthr well.

    Although the mthmti involved with nurl ntwrking i nt a trivil mttr, a ur n rather easily gain t least n rtinl undrtnding of thir structure and funtin.

    HITRIL BACKGROUND

    Nurl ntwrk imultin r to b a rnt dvlmnt. However, this fild w tblihd bfr th advent f mutr, nd h urvivd t lt n mjr setback and vrl r.

    Mn imrtnt dvn have been boosted by th use f inexpensive mutr multin. Fllwing n initil period f nthuim, th fild urvivd a rid f frutrtin and disrepute. During this rid whn funding and professional urt w minimal, important dvn wr made by relatively fw rrhr. These pioneers wr able to dvl nvining technology which surpassed th limittin idntifid b Mink nd Papert. Mink nd Prt, published a bk (in 1969) in whih th ummd up a gnrl fling f frustration (gint nurl ntwrk) mng rrhr, and was thu td b mt withut furthr nli. Currntl, th neural network fild enjoys a rurgn f intrt nd a rrnding increase in funding.

    TH BASICS OF NEURAL NTWRK

    Neural networks are till organized in lr. Lr r made u f a number f interconnected 'nodes' which contain an 'tivtin funtin'. Patterns are rntd t the network vi th 'input lr', whih mmunit t n or more 'hiddn lr' where th tul processing is dn vi a system f wightd 'nntin'.

    Mt ANNs ntin some form f 'lrning rule' whih modifies the wight of th nntin according t th inut ttrn that it i presented with. In a sense, ANN lrn by xml as d thir biological counterparts; a hild learns t rgniz dg from xml f dg.

    Althugh thr are mn diffrnt kind f lrning rul used by neural networks, this dmntrtin is concerned nl with n; th dlt rul. Th dlt rul is ftn utilizd by th mt common class f ANN called 'bkrgtinl nurl ntwrk' (BPNNs). Bkrgtin is n bbrvitin fr th bkwrd rgtin f rrr.

    With th dlt rule, with thr t of backpropagation, 'lrning' i a supervised r tht ur with each l or 'h' (i.. each time th ntwrk i rntd with a nw input ttrn) thrugh a frwrd activation flw of outputs, and th bkwrd rrr propagation f weight djutmnt. More simply, whn a nurl network i initially rntd with a ttrn it mk a random 'guess' t wht it might be. It thn hw fr it answer was from th actual one and mk an rrit djutmnt to its connection wight.

    Bkrgtin rfrm a grdint descent within th lutin' vector twrd a 'glbl minimum' lng th steepest vector of th rrr urf. Th global minimum is tht thrtil solution with th lwt possible rrr. Th rrr urf itlf i a hrrblid but i ldm 'mth' as i depicted in th grhi below. Indeed, in most problems, th solution space is quite irrgulr with numru 'pits' nd 'hills' whih may cause th ntwrk t ttl down in a 'local minum' whih is not th bt vrll lutin. Hw the dlt rule find th rrt nwr

    Since th ntur f th rrr cannot b known a prioi, nurl network nli ftn r uir a large numbr f individual runs t dtrmin th best solution. Most lrning rul hv built-in mathematical terms t it in thi r whih control the 'speed' (Bt-ffiint) nd the 'mmntum' f the lrning. The d of lrning i actually th rate of convergence btwn the urrnt lutin nd the global minimum. Momentum helps th network t overcome btl (ll minim) in th rrr urf nd ttl down at r nr th global minimum.

    Once a nurl ntwrk i 'trind' t a satisfactory lvl it m b used as n nltil tl on thr dt. To d this, th ur n lngr ifi n training run and intd llw the network t wrk in frwrd rgtin md only. New inut r rntd t the inut ttrn whr th filtr int nd are rd by th middl layers thugh training wr taking place, hwvr, t thi int the utut i rtind and no backpropagation ur. The output f a frwrd propagation run i th predicted mdl fr th dt whih n thn b ud for further analysis nd intrrttin.

    It is l ibl to vr-trin a nurl ntwrk, whih mn that th network h bn trind xtl t rnd to only n type f inut; which is muh lik rote mmriztin. If thi should hn thn lrning can n lngr ur and th network i rfrrd t having bn "grandmothered" in neural network jrgn. In rl-wrld litin this itutin is not vr useful since one would nd a rt grandmothered ntwrk fr h nw kind f input.

    ADVNTG OF NEURAL NTWRK

    Neural networks, with thir rmrkbl bilit t derive mning from mlitd or imri data, can be used t xtrt patterns nd dtt trends tht r too mlx to be noticed b ithr humans or thr computer thn i u. A trained nurl network n b thught f an "xrt" in th tgr of infrmtin it has bn given t nlz. This xrt n then b ud t rvid rjtin givn new itutin f interest and answer "what if" utin.

    Othr dvntg include:

    • Adtiv learning: An bilit t learn how to d tk based n th data givn for trining r initil experience.
    • Self-Organization: An ANN n rt its own rgniztin or rrnttin of th infrmtin it riv during lrning tim.
    • Rl Tim Ortin: ANN muttin may b rrid ut in rlll, nd special hrdwr dvi r being dignd nd mnufturd whih take dvntg f this bilit.
    • Fult Tlrn vi Redundant Infrmtin Coding: Prtil dtrutin f a ntwrk ld t th rrnding degradation f rfrmn. Hwvr, some ntwrk biliti m b rtind vn with mjr network dmg.
    HW A NURL NETWORK ORT

    A neural network operates imilr to the brin nurl ntwrk. A neuron in a neural ntwrk is a iml mthmtil funtin capturing nd rgnizing information rding to rhittur. The network ll rmbl statistical mthd such as urv fitting nd rgrin analysis.

    A neural network nit f lr of intrnntd nd. Eh nd is a rtrn nd rmbl a multiple linear rgrin. Th rtrn fd th ignl gnrtd b a multil linr rgrin into an tivtin function tht m b nnlinr.

    In a multi-lrd rtrn (MLP), perceptrons r rrngd in interconnected layers. The input lr riv inut ttrn. The utut lr contains lifitin r output ignl t whih inut ttrn may m. For example, th ttrn m be a lit f untiti fr technical indicators rgrding a urit; potential utut uld b buy, hold r ll. Hiddn lr djut th weightings n th inut until th rrr f the neural network i miniml. It is thrizd tht hidden lr xtrt salient features in th input dt tht hv predictive power with rt t th outputs. This drib ftur xtrtin, whih performs a funtin similar t ttitil thn i u uh rinil component analysis.

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