CSA O302 1 O302 2-2015 Scaling roundwood Measurement of wood chips tree residues and by-products (Fifth Edition Update No 1 October 2015).pdf
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1、O302.1-15/O302.2-15Scaling roundwood/Measurement of wood chips, tree residues, and by-productsLegal Notice for StandardsCanadian Standards Association (operating as “CSA Group”) develops standards through a consensus standards development process approved by the Standards Council of Canada. This pro
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13、is document.Patent rightsAttention is drawn to the possibility that some of the elements of this standard may be the subject of patent rights. CSA Group shall not be held responsible for identifying any or all such patent rights. Users of this standard are expressly advised that determination of the
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15、sLOADTHISDOCUMENTONTOACOMPUTERFORTHESOLEPURPOSEOFREVIEWINGITsSEARCHANDBROWSETHISDOCUMENTANDsPRINTTHISDOCUMENTIFITISIN0$ rather, it is uniform for all the scaling methods (solid or stacked volume, mass, count, etc.).(e) Consequently, in accordance with the aims of the user, and the quality and value
16、of the product to be scaled, scaling methods more or less precise and expensive may be chosen, but the accuracy related to the sampling, or the accuracy related to the estimation of the means, should stay the same.(f) A large sampling error added to the errors identified in Item (b) produces almost
17、unusable estimates of volume or mass of wood. However, a greater accuracy requires a very large sample when the populations are characterized by a high variance.x(Replaces p. 32, March 2015)32 2015 CSA Group Scaling roundwoodOctober 2015wheresvvrnvvmmvmvm22222212=( )+( )( )() ( )= estimated sample u
18、nit volume= mean sample unit volume= mean sample unit massThe coefficient of variation, CV, forV may be calculated as follows:CV VsVvMs rrMsrrCV r()()( )=1001001002222222 Thus, the relative variation inV is identical to r becauseV and r differ only by a known constant, M.10.5.2 Confidence limitThe c
19、onfidence limit shall be calculated as follows:VtsV 2wheret = Students t for a specified probability level with (n 1) degrees of freedom (for a 95% confidence interval t = 2, approximately)10.5.3 Sample sizeThe width of the confidence interval (see Clause 10.5.2) is generally referred to as sampling
20、 error. When minimum sample sizes are estimated, confidence is expressed in terms of sampling error, E. In the case of ratio estimation, E shall be expressed as follows:EtsV2Substituting the alternative equation for sV2from Clause 10.5.1 into this equations yields the following:EtMnNsvvn221 If E is
21、expressed as a percentage ofV or r, CV may be substituted into the second equation in this Clause, as follows:EtnNCVnp1 srnNvvn21 =s2vvm37(Replaces p. 37, March 2015)O302.1-15 2015 CSA GroupOctober 2015Solving this equation for n yields the minimum sample size equation, as follows:nNt CVNE t CVp+ 2=
22、( )( ) ( )( )()( ) ( )2222whereEp= acceptable error, expressed as a percentage of or rCV = coefficient of variation, expressed as a percentage of or r (see Clause 10.5.1)10.6 Conversion of mass to solid volume by water displacementNote: For an alternative method see Annex F.10.6.1 Volume measurement
23、The volume of the sample shall be determined using the water displacement method.10.6.2 Sample measurements and calculations10.6.2.1 Sample unitThe sample unit shall be piece(s) or log(s) randomly selected from the load(s).10.6.2.2 Weighing the sampleThe sample unit shall be weighed to determine mas
24、s, inclusive of bark.10.6.2.3 Volume determinationThe sample unit shall be fully immersed in a water displacement tank. The gross volume of the sample shall equal the displacement of water, in cubic metres, minus any known displacement associated with equipment (i.e., grapple assembly).10.6.2.4 RotF
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