我喜歡伊布的一個,但我想我已經用自己的想法更好的解決方案。
//Fade In.
element.style.opacity = 0;
var Op1 = 0;
var Op2 = 1;
var foo1, foo2;
foo1 = setInterval(Timer1, 20);
function Timer1()
{
element.style.opacity = Op1;
Op1 = Op1 + .01;
console.log(Op1); //Option, but I recommend it for testing purposes.
if (Op1 > 1)
{
clearInterval(foo1);
foo2 = setInterval(Timer3, 20);
}
}
此解決方案使用不同於布洛芬的解決方案,它使用了乘法公式一個附加方程。它的工作方式是在方程中需要一個時間增量(t),一個不透明度增量(o)和一個不透明度限制(l),它是:(T =以毫秒爲單位的衰落時間)[T =(l/○)* T]。 「20」表示時間增量或間隔(t),「.01」表示不透明度增量(o),並且1表示不透明度限制(l)。當你插入公式中的數字時,你會得到2000毫秒(或2秒)。以下是控制檯日誌:
0.01
0.02
0.03
0.04
0.05
0.060000000000000005
0.07
0.08
0.09
0.09999999999999999
0.10999999999999999
0.11999999999999998
0.12999999999999998
0.13999999999999999
0.15
0.16
0.17
0.18000000000000002
0.19000000000000003
0.20000000000000004
0.21000000000000005
0.22000000000000006
0.23000000000000007
0.24000000000000007
0.25000000000000006
0.26000000000000006
0.2700000000000001
0.2800000000000001
0.2900000000000001
0.3000000000000001
0.3100000000000001
0.3200000000000001
0.3300000000000001
0.34000000000000014
0.35000000000000014
0.36000000000000015
0.37000000000000016
0.38000000000000017
0.3900000000000002
0.4000000000000002
0.4100000000000002
0.4200000000000002
0.4300000000000002
0.4400000000000002
0.45000000000000023
0.46000000000000024
0.47000000000000025
0.48000000000000026
0.49000000000000027
0.5000000000000002
0.5100000000000002
0.5200000000000002
0.5300000000000002
0.5400000000000003
0.5500000000000003
0.5600000000000003
0.5700000000000003
0.5800000000000003
0.5900000000000003
0.6000000000000003
0.6100000000000003
0.6200000000000003
0.6300000000000003
0.6400000000000003
0.6500000000000004
0.6600000000000004
0.6700000000000004
0.6800000000000004
0.6900000000000004
0.7000000000000004
0.7100000000000004
0.7200000000000004
0.7300000000000004
0.7400000000000004
0.7500000000000004
0.7600000000000005
0.7700000000000005
0.7800000000000005
0.7900000000000005
0.8000000000000005
0.8100000000000005
0.8200000000000005
0.8300000000000005
0.8400000000000005
0.8500000000000005
0.8600000000000005
0.8700000000000006
0.8800000000000006
0.8900000000000006
0.9000000000000006
0.9100000000000006
0.9200000000000006
0.9300000000000006
0.9400000000000006
0.9500000000000006
0.9600000000000006
0.9700000000000006
0.9800000000000006
0.9900000000000007
1.0000000000000007
1.0100000000000007
請注意不透明度如何跟隨不透明度增量值.01,就像在代碼中一樣。如果您使用Ibu製作的代碼,您將在控制檯日誌中獲得這些數字(或類似的東西)。這是我得到的。
0.0101
0.010201
0.01030301
0.0104060401
0.010510100501
0.010615201506009999
0.0107213535210701
0.0108285670562808
0.010936852726843608
0.011046221254112044
0.011156683466653165
0.011268250301319695
0.011380932804332892
0.01149474213237622
0.011609689553699983
0.011725786449236983
0.011843044313729352
0.011961474756866645
0.012081089504435313
0.012201900399479666
0.
0.012447158597509207
0.0125716301834843
0.012697346485319142
0.012824319950172334
0.012952563149674056
0.013082088781170797
0.013212909668982505
0.01334503876567233
0.013478489153329052
0.013613274044862343
0.013749406785310966
0.013886900853164076
0.014025769861695717
0.014166027560312674
0.014307687835915801
0.01445076471427496
0.01459527236141771
0.014741225085031886
0.014888637335882205
0.015037523709241028
0.015187898946333437
0.01533977793579677
0.015493175715154739
0.015648107472306286
0.01580458854702935
0.015962634432499644
0.01612226077682464
0.016283483384592887
0.016446318218438817
0.016610781400623206
0.01677688921462944
0.016944658106775732
0.01711410468784349
0.017285245734721923
0.017458098192069144
0.017632679173989835
0.01780900596572973
0.01798709602538703
0.018166966985640902
0.01834863665549731
0.018532123022052285
0.018717444252272807
0.018904618694795535
0.01909366488174349
0.019284601530560927
0.019477447545866538
0.0196722220213252
0.019868944241538455
0.02006763368395384
0.02026831002079338
0.020470993121001313
0.020675703052211326
0.02088246008273344
0.021091284683560776
0.021302197530396385
0.02151521950570035
0.021730371700757353
0.021947675417764927
0.022167152171942577
0.022388823693662
0.022612711930598623
0.022838839049904608
0.023067227440403654
0.02329789971480769
0.023530878711955767
0.023766187499075324
0.024003849374066077
0.02424388786780674
0.024486326746484807
0.024731190013949654
0.024978501914089152
0.025228286933230044
0.025480569802562344
0.025735375500587968
0.025992729255593847
0.026252656548149785
0.026515183113631283
0.026780334944767597
0.027048138294215273
0.027318619677157426
0.027591805873929
0.02786772393266829
0.028146401171994972
0.028427865183714922
0.02871214383555207
0.02899926527390759
0.029289257926646668
0.029582150505913136
0.029877972010972267
0.030176751731081992
0.030478519248392812
0.03078330444087674
0.031091137485285508
0.031402048860138365
0.03171606934873975
0.03203323004222715
0.03235356234264942
0.03267709796607591
0.03300386894573667
0.03333390763519403
0.03366724671154597
0.03400391917866143
0.03434395837044805
0.03468739795415253
0.03503427193369406
0.035384614653031
0.035738460799561306
0.03609584540755692
0.03645680386163249
0.03682137190024882
0.03718958561925131
0.03756148147544382
0.03793709629019826
0.03831646725310024
0.038699631925631243
0.03908662824488755
0.039477494527336426
0.03987226947260979
0.040270992167335894
0.04067370208900925
0.04108043910989934
0.04149124350099834
0.04190615593600832
0.042325217495368404
0.04274846967032209
0.04317595436702531
0.04360771391069556
0.044043791049802515
0.04448422896030054
0.04492907124990354
0.04537836196240258
0.045832145582026605
0.04629046703784687
0.04675337170822534
0.047220905425307595
0.04769311447956067
0.04817004562435628
0.04865174608059984
0.04913826354140584
0.0496296461768199
0.0501259426385881
0.05062720206497398
0.05113347408562372
0.05164480882647996
0.05216125691474476
0.05268286948389221
0.053209698178731134
0.05374179516051845
0.05427921311212363
0.05482200524324487
0.05537022529567732
0.05592392754863409
0.056483166824120426
0.05704799849236163
0.05761847847728525
0.0581946632620581
0.05877660989467868
0.059364375993625464
0.05995801975356172
0.060557599951097336
0.06116317595060831
0.06177480771011439
0.06239255578721554
0.0630164813450877
0.06364664615853857
0.06428311262
0.0649259437463252
0.06557520318378844
0.06623095521562633
0.0668932647677826
0.06756219741546042
0.06823781938961503
0.06892019758351117
0.06960939955934628
0.07030549355493974
0.07100854849048914
0.07171863397539403
0.07243582031514798
0.07316017851829945
0.07389178030348245
0.07463069810651728
0.07537700508758245
0.07613077513845827
0.07689208288984285
0.07766100371874128
0.0784376137559287
0.07922198989348798
0.08001420979242287
0.0808143518903471
0.08162249540925057
0.08243872036334307
0.0832631075669765
0.08409573864264626
0.08493669602907272
0.08578606298936345
0.08664392361925709
0.08751036285544966
0.08838546648400417
0.08926932114884421
0.09016201436033265
0.09106363450393598
0.09197427084897535
0.0928940135574651
0.09382295369303975
0.09476118322997015
0.09570879506226986
0.09666588301289256
0.09763254184302148
0.0986088672614517
0.09959495593406621
0.10059090549340688
0.10159681454834095
0.10261278269382436
0.1036389105207626
0.10467529962597022
0.10572205262222992
0.10677927314845222
0.10784706587993674
0.10892553653873611
0.11001479190412347
0.1111149398231647
0.11222608922139635
0.11334835011361032
0.11448183361474643
0.11562665195089389
0.11678291847040283
0.11795074765510685
0.11913025513165793
0.1203215576829745
0.12152477325980425
0.12274002099240229
0.12396742120232632
0.12520709541434957
0.12645916636849308
0.127723758032178
0.12900099561249978
0.13029100556862477
0.13159391562431103
0.13290985478055414
0.1342389533283597
0.13558134286164328
0.1369371562902597
0.1383065278531623
0.13968959313169393
0.14108648906301088
0.142497353953641
0.1439223274931774
0.14536155076810917
0.14681516627579025
0.14828331793854815
0.14976615111793362
0.15126381262911295
0.15277645075540408
0.15430421526295812
0.1558472574155877
0.15740572998974356
0.158979787289641
0.1605695851625374
0.16217528101416276
0.16379703382430438
0.16543500416254742
0.1670893542041729
0.16876024774621462
0.17044785022367676
0.17215232872591352
0.17387385201317265
0.17561259053330439
0.17736871643863744
0.1791424036030238
0.18093382763905405
0.1827431659154446
0.18457059757459904
0.18641630355034502
0.1882804665858485
0.19016327125170698
0.19206490396422404
0.19398555300386627
0.19592540853390494
0.197884662619244
0.19986350924543644
0.20186214433789082
0.20388076578126973
0.20591957343908243
0.20797876917347324
0.21005855686520797
0.21215914243386005
0.21428073385819865
0.21642354119678064
0.21858777660874845
0.22077365437483593
0.2229813909185843
0.22521120482777013
0.22746331687604782
0.2297379500448083
0.23203532954525638
0.23435568284070896
0.23669923966911605
0.2390662320658072
0.24145689438646528
0.24387146333032994
0.24631017796363325
0.24877327974326957
0.25126101254070227
0.2537736226661093
0.2563113588927704
0.2588744724816981
0.26146321720651505
0.2640778493785802
0.266718627872366
0.26938581415108964
0.27207967229260055
0.27480046901552657
0.27754847370568186
0.28032395844273866
0.28312719802716607
0.28595847000743774
0.2888180547075121
0.2917062352545872
0.2946232976071331
0.2975695305832044
0.3005452258890364
0.3035506781479268
0.3065861849294061
0.3096520467787002
0.3127485672464872
0.31587605291895204
0.31903481344814155
0.322225161582623
0.3254474131984492
0.3287018873304337
0.33198890620373805
0.33530879526577545
0.3386618832184332
0.34204850205061754
0.3454689870711237
0.34892367694183496
0.35241291371125333
0.35593704284836586
0.3594964132768495
0.363091377409618
0.3667222911837142
0.3703895140955513
0.37409340923650686
0.37783434332887195
0.38161268676216065
0.38542881362978226
0.3892831017660801
0.3931759327837409
0.3971076921115783
0.40107876903269407
0.405089556723021
0.4091404522902512
0.4132318568131537
0.41736417538128523
0.4215378171350981
0.42575319530644906
0.43001072725951356
0.867
0.43865394287742976
0.4430404823062041
0.44747088712926614
0.4519455960005588
0.45646505196056436
0.46102970248017
0.4656399995049717
0.47029639950002144
0.47499936349502164
0.47974935712997185
0.48454685070127157
0.4893923192082843
0.4942862424003671
0.4992291048243708
0.5042213958726145
0.5092636098313407
0.5143562459296541
0.5194998083889507
0.5246948064728402
0.5299417545375685
0.5352411720829442
0.5405935838037736
0.5459995196418114
0.5514595148382295
0.5569741099866118
0.5625438510864779
0.5681692895973427
0.5738509824933161
0.5795894923182493
0.5853853872414317
0.5912392411138461
0.5971516335249846
0.6031231498602344
0.6091543813588367
0.615245925172425
0.6213983844241493
0.6276123682683908
0.6338884919510748
0.6402273768705855
0.6466296506392913
0.6530959471456843
0.6596269066171412
0.6662231756833126
0.6728854074401457
0.6796142615145472
0.6864104041296927
0.6932745081709896
0.7002072532526995
0.7072093257852266
0.7142814190430788
0.7214242332335097
0.7286384755658448
0.7359248603215033
0.7432841089247183
0.7507169500139654
0.7582241195141051
0.7658063607092461
0.7734644243163386
0.7811990685595019
0.789011059245097
0.7969011698375479
0.8048701815359234
0.8129188833512826
0.8210480721847955
0.8292585529066434
0.8375511384357098
0.8459266498200669
0.8543859163182677
0.8629297754814503
0.8715590732362648
0.8802746639686274
0.8890774106083137
0.8979681847143969
0.9069478665615408
0.9160173452271562
0.9251775186794278
0.9344292938662221
0.9437735868048843
0.9532113226729332
0.9627434358996625
0.9723708702586591
0.9820945789612456
0.9919155247508581
1.0018346799983666
1.0118530267983503
請注意,沒有可識別的模式。如果你運行Ibu的代碼,你永遠不會知道淡入淡出的時間。你將不得不搶一個計時器,並猜測並檢查2秒鐘。儘管如此,Ibu的代碼確實做了很好的淡入(它可能適用於淡出,我不知道,因爲我沒有使用淡出)。我的代碼也適用於淡出。我們只是說你想要淡出2秒。你可以用我的代碼來做到這一點。以下是它的外觀:
//Fade out. (Continued from the fade in.
function Timer2()
{
element.style.opacity = Op2;
Op2 = Op2 - .01;
console.log(Op2); //Option, but I recommend it for testing purposes.
if (Op2 < 0)
{
clearInterval(foo2);
}
}
我所做的只是將不透明度更改爲1(或完全不透明)。我將不透明度增量更改爲-.01,以便它開始變得不可見。最後,我將不透明度限制更改爲0.當它達到不透明限制時,計時器將停止。與最後一個相同,除了它使用1而不是0.當您運行代碼時,以下是控制檯日誌相對應的樣子。
.99
0.98
0.97
0.96
0.95
0.94
0.9299999999999999
0.9199999999999999
0.9099999999999999
0.8999999999999999
0.8899999999999999
0.8799999999999999
0.8699999999999999
0.8599999999999999
0.8499999999999999
0.8399999999999999
0.8299999999999998
0.8199999999999998
0.8099999999999998
0.7999999999999998
0.7899999999999998
0.7799999999999998
0.7699999999999998
0.7599999999999998
0.7499999999999998
0.7399999999999998
0.7299999999999998
0.7199999999999998
0.7099999999999997
0.6999999999999997
0.6899999999999997
0.6799999999999997
0.6699999999999997
0.6599999999999997
0.6499999999999997
0.6399999999999997
0.6299999999999997
0.6199999999999997
0.6099999999999997
0.5999999999999996
0.5899999999999996
0.5799999999999996
0.5699999999999996
0.5599999999999996
0.5499999999999996
0.5399999999999996
0.5299999999999996
0.5199999999999996
0.5099999999999996
0.49999999999999956
0.48999999999999955
0.47999999999999954
0.46999999999999953
0.4599999999999995
0.4499999999999995
0.4399999999999995
0.4299999999999995
0.4199999999999995
0.4099999999999995
0.39999999999999947
0.38999999999999946
0.37999999999999945
0.36999999999999944
0.35999999999999943
0.3499999999999994
0.3399999999999994
0.3299999999999994
0.3199999999999994
0.3099999999999994
0.2999999999999994
0.28999999999999937
0.27999999999999936
0.26999999999999935
0.25999999999999934
0.24999999999999933
0.23999999999999932
0.22999999999999932
0.2199999999999993
0.2099999999999993
0.1999999999999993
0.18999999999999928
0.17999999999999927
0.16999999999999926
0.15999999999999925
0.14999999999999925
0.13999999999999924
0.12999999999999923
0.11999999999999923
0.10999999999999924
0.09999999999999924
0.08999999999999925
0.07999999999999925
0.06999999999999926
0.059999999999999255
0.04999999999999925
0.03999999999999925
0.02999999999999925
0.019999999999999248
0.009999999999999247
-7.528699885739343e-16
-0.010000000000000753
正如您所看到的,.01模式仍然存在於淡出中。這兩個淡入淡出和精確。我希望這些代碼能夠幫助你,或者讓你瞭解這個話題。如果您有任何補充或建議,請告訴我。感謝您花時間查看此內容!
你能解釋一下fadeIn嗎?使用遞歸,直到不透明度達到一個,然後函數停止?但是退出func並沒有返回錯誤。 – Timo 2013-11-06 08:00:47
你不需要JavaScript就可以淡入淡出。 [CSS可以更容易地做到這一點](https://stackoverflow.com/a/18760338/1269037)。 – 2018-02-22 06:42:21