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138 F f Managed risk guard band provides a PFA generally between 1% and 2%. PFA is never more than 2%, and therefore, ensures the Z540.3 <2% PFA requirement. (Guard band Method 6, Z540.3 Handbook) Managed risk guard band requires minimal knowledge of the device population. Managed risk guard band requires no more effort than an expanded uncertainty guard band. (Guard band Method 5, Z540.3 Handbook) Only PFR is sensitive to TUR. This allows setting quality standards around minimum TUR based primarily on consideration of PFR. @p  @``  xxfF ?*Footer Placeholder 3o   GTechnologies and Services Organization, CalSoft Managed Risk Guard BandHhH H '  txF ?&Date Placeholder 4Z  r*h  =  ~F ?6Slide Number Placeholder 5V  x Page *h    r,~F?Rectangle 2"@ 2  t  c 8A ??Object 1P L 6v  ;+  C (Group 3"Z.X  NB L?Line 48s+ + |B ? 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"9K b,?sYr!  ]9  @ "9K b,?sYr!  ]9   Freeform 60 +  2     s @dHTextBox 67| nIn-Tolerance Probability     s @HTextBox 68L^ W2     s @HTextBox 69^J W1     s @ܝHTextBox 70^6 W3    s @HTextBox 718^ W4    s @HTextBox 72^ W5    s @HTextBox 73vr YPFA    s @HTextBox 74 : W%  H K 0޽h ? 3fy___PPT10Y+D=' @= @B +" 0N0 0!(  0P 0 hH ?Rectangle 23   GTechnologies and Services Organization, CalSoft Managed Risk Guard BandHhH H  0 hH ?Rectangle 24T  r*h  ! 0 hH ?Rectangle 25V  x Page *h   0  xH?Rectangle 2! p H h EEnd , 0  ~I?Rectangle 3% p H h ZXt  @`H 0 0޽h ? 3fy___PPT10Y+D=' @= @B +0 um8(  8 8 f䋑kk?Rectangle 7 8  n*h   J 8  Z4?Rectangle 2PD    8  xkk4?Rectangle 3    N   H 8 0j ? ̙3340 0<S(  < <  v4?4Slide Image Placeholder 1PD   G" <  9Gkk4?(Notes Placeholder 2 L  G RNot requiring risk calculation does not mean this strategy is a rule-of-thumb approach, rather it is an approach that balances PFA and PFR against pragmatic considerations. Whereas the exact risk is not known, it is known to be less than 2%. All guardbands managed risk.  Managed Risk my term, is meant to differentiate from 95% expanded uncertainty guardband, which is common.    3 < AGkk?6Slide Number Placeholder 3 8  n*h   JH < 0j ? ̙33F0 \TP@(  @ @  v4?4Slide Image Placeholder 1PD   G @  IGkk4?(Notes Placeholder 2 L  G How do you know PFA for existing measurements? Applying guard-band is likely the lowest cost method to bring an existing lab into Z540.3 compliance.   3 @ SGkk?6Slide Number Placeholder 3 8  n*h   JH @ 0j ? ̙33%D0 Du(  D D  v4?4Slide Image Placeholder 1PD   GD D  dGkk4?(Notes Placeholder 2 L  G tRow #1  PFA Row #2  PFR, different scale Column #1  likely Z540.1 scenario 4:1 TUR curve passes through 2% PFA at 80% in-tolerance probability 95% expanded uncertainty: meets 2% PFA by an order of magnitude (max PFA < 0.15%) Cost of Calibration (to device owner)    3 D DxGkk?6Slide Number Placeholder 3 8  n*h   JH D 0j ? ̙33sE0 3+H(  H H  v4?4Slide Image Placeholder 1PD   G H  Gkk4?(Notes Placeholder 2 L  G lAcceptance limit is a function of the tolerance limit and the calibration process uncertainty (nothing else)m m m 3 H Gkk?6Slide Number Placeholder 3 8  n*h   JH H 0j ? ̙33C0 C;L(  L L  v4?4Slide Image Placeholder 1PD   G L  ȢGkk4?(Notes Placeholder 2"J D PK!Zf[Content_Types].xmlMO &2WR=cJ`F0iK`#̼vLw 9uSq:w`G ^i ½KI)c/ $oVjTMRc|}042ҥCƔM̏P~*ka/8^DkHbL8e i"K\XN\6rco4y@_;oPK!1_a _rels/.relsj0 ѽqCNo^K [ILcX&m߾0XFo;>0xM e`|X}đ I`߽N4aG2$RKIZ)4(M9`ctB{m:f@`3n|O,ܗr޾jxR0T ,0@}WBLǬ5vPK!=Mz,drs/shapexml.xmlZ_O6`8z-+ B+SO˦$vj;{ NwWU %3ߌI8{o͡ڔ]!?~8Y Tc.ߝus P6~rB7|խol 6ֵ*f^t6wVF)[uKTy[:QW|+Q-tymb٨RomSi',bYM/ [zCSaO|`8GI ;".8Ǔ' pE7,HFAZ r< r&8!6R9:/a{ WXΆK.xMkϤBD /(RllL\hCEǝ4W\>ZG7=E+([:e; ˆPIhk@SL[H}8,4dKIW-&_SӞ<ݹ߉|4X'!!V~cUȗiq7?K~ewq%iOvŢ*cxKMm,R>9<&YJs}"J8!1TmdHQ\XG&b 0Ah2 6`;JO ĐO ,a>0UXczU QF+xKTn0 ACg{+̨$=t-ˉ$K$|6=xDP~RZ/b'G{pxx((`O(9 RzZ![0BV d×NLy^PK|NB~.Eb߂֥lLcakh.[EGc%Rl0n@_ .>b<%icqxN~#"@a/1@oM/6 Zߗr!%q 8 eҁ%j0]nvBATƍ&oE+BV*YFp|rSJn|Vw2; 1B)͌ A7v?j4?UnĻ<1XuO GS{!4dqW3ЊtZoɍku d1/P+qJ00y-FK_PK-!Zf[Content_Types].xmlPK-!1_a /_rels/.relsPK-!=Mz,*drs/shapexml.xmlPK-!RD43 drs/downrev.xmlPK9  L  G ( We often do not look at PFA as such low values (< 65% or 70%) for in-tolerance probability (we would not want to run a lab at low levels) Doing so let s us see the characteristics of PFA as a function of TUR and in-tolerance probability Imagine a population of devices. Recall that a false-accept is to randomly select a device that happens to be out-of-tolerance but appears to be in-tolerance due to measurement error. As the in-tolerance probability approaches 100% all devices are in-tolerance, and no out-of-tolerance devices exist within the population for which a false-accept is possible, so the probability of false-accept approaches 0%. Performance is so good, PFA is 0%. Consider that as the in-tolerance probability decreases, the device population spreads beyond the tolerance limits. As it spreads, there comes a point that the majority of devices are now out-of-tolerance and the number of devices near the tolerance limits decrease. Eventually, randomly selecting a device close enough to the tolerance limits that it might appear as in-tolerance due to measurement error becomes unlikely. Performance is so bad, PFA is 0%. So we have a peak in PFA for each TUR. We find the peak, and then find the necessary guard-band (the fraction of the uncertainty) that results in 2% PFA. Z  3 L XGkk?6Slide Number Placeholder 3 8  n*h   JH L 0j ? ̙33DH0 P(  P P  v4?4Slide Image Placeholder 1PD   Gc P  dGkk4?(Notes Placeholder 2 L  G =Plot M versus TUR Plot more M versus TUR Curve fit the data> > > 3 P Gkk?6Slide Number Placeholder 3 8  n*h   JH P 0j ? ̙33I0 [ST(  T T  v4?4Slide Image Placeholder 1PD   G T  4Gkk4?(Notes Placeholder 2 L  G Answer to likely question: in-tolerance probability is  actual in-tolerance probability. However, the analysis is the same using either  observed or  actual in-tolerance probability. (In the paper I was a little careless and use the word  observed in the description but then used the formula for  actual .) Answer to another question: yes, the guard band is negative for TUR better than ~4.5:1. 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