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Three-Dimensional Quantitative Analysis of Hemispheric Asymmetry in the Human Superior Temporal Region William C. Loftus, 1 Mark Jude Tramo, 2 Catherine E. Thomas, 1 Ronald L. Green, 3 Robert A. Nordgren, 1 and Michael S. Gazzaniga 1 •Center for Neuroscience, University of California, Davis, California 95616, department of Neurobiology, Harvard Medical School, and Neurology Service, Massachusetts General Hospital, Boston, Massachusetts 02115, and 'Department of Psychiatry, Dartmouth Medical School, Hanover, New Hampshire 03755 The recent observations of overall symmetry of the cau- dal infrasytvian region by Steinmetz et al. (1990) and Wrtelson and Kigar (1991, 1992) diverge from earlier findings of leftward asymmetry in this region (Ge- schwind and Levhsky, 1968; Galaburda et al., 1987; Larsen et al., 1989). To address this inconsistency, we measured the entire irrfrasytvian surface posterior to Heschl's gym* from coronal magnetic resonance images of 10 young, normal, right-handed subjects. Computer models were constructed by tracing contours of this region and then interpolating a 3D triangle mesh be- tween each pair of adjacent contours. Measurements of these models showed no significant directional asym- metry. The same contour set was used to obtain mea- surements with a conventional algorithm that does not interpolate a surface between contours. The results ob- tained with the second method showed significant left- ward asymmetry. These results suggest that in some cases, unbalanced distortions due to folding differences of the hemispheres are sufficient to obtain spurious findings of left-right asymmetry. This supports the daim of Steinmetz and Wrtelson that leftward asymmetry is restricted to the temporal bank of the caudal infrasytvian surface, and is balanced byrightwardasymmetry of the parietal bank. Neural systems within the superior temporal region of the left hemisphere mediate language perception and cognition in the vast majority of humans. Evi- dence that the putative language area of Wernicke (1874) resides in the caudal extent of this region has been accrued primarily through lesion localization studies in patients with aphasia (for review, see Nass and Gazzaniga, 1987). Hemispheric size asymmetries (left greater than right) involving the superior tem- poral region of postmortem specimens were first de- scribed in the German literature in the early part of this century and first quantified by Geschwind and Levitsky 25 years ago. These findings have been rep- licated in subsequent postmortem (Teszner et al., 1972; Witelson and Pallie, 1973; Wada et al., 1975; Chi et al., 1977a,b; Galaburda et al., 1987; Larsen et al., 1989; Steinmetz et al., 1989) and in vivo studies (Larsen et al., 1990; Steinmetz et al., 1991; Leonard et al., 1992) and have been reported by some inves- tigators to include that part of the supramarginal gyrus lying along the inferior bank of the posterior ascend- ing sylvian ramus (PAR). The results have been in- terpreted as anatomical evidence that Wernicke's area resides in this region. However, the proportion of individuals in whom the left is larger (e.g., 65% in Geschwind and Levitsky"s series) is considerably less than that estimated for left hemisphere language dominance in the general population (approximately 90-95%; for review, see Witelson, 1977). One interpretation of the findings of left-right asymmetry is that they reflect a left hemisphere ad- vantage with respect to cortical surface area in the posterior language region. On the other hand, it has also been suggested that these findings hinge on fo- cusing strictly on the planum temporale (PT) (see below), whose asymmetry may be due to hemispheric differences in folding patterns and arbitrary anatomic delineations in the posterosylvian region (Rubens et al., 1976). Two recent studies have found no size asymmetries involving the full extent of the caudal infrasylvian surface (cIS) (Steinmetz et al., 1990; Wi- telson and Kigar, 1991,1992) comprising both the PT and infrasylvian supramarginal gyrus, yet these results differ with previous findings of leftward asymmetry even when the supramarginal portion is included (Geschwind and Levitsky, 1968; Witelson and Pallie, 1973; Galaburda et al., 1987; Larsen et al., 1989,1990). Steinmetz et al. (1990) speculated that in these cases, asymmetry may be accounted for by more pronounced Cerebral Cortex July/August 19933 348-355, 1O47-3211/93/M 00 at University of California, Santa Barbara on March 5, 2012 http://cercor.oxfordjournals.org/ Downloaded from
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Page 1: Three-Dimensional Quantitative Catherine E. Robert A ... · Three-Dimensional Quantitative Analysis of Hemispheric Asymmetry in the Human Superior Temporal Region William C. Loftus,1

Three-Dimensional QuantitativeAnalysis of HemisphericAsymmetry in the Human SuperiorTemporal Region

William C. Loftus,1 Mark Jude Tramo,2 Catherine E.Thomas,1 Ronald L. Green,3 Robert A. Nordgren,1

and Michael S. Gazzaniga1

•Center for Neuroscience, University of California,Davis, California 95616, department ofNeurobiology, Harvard Medical School, andNeurology Service, Massachusetts GeneralHospital, Boston, Massachusetts 02115, and'Department of Psychiatry, Dartmouth MedicalSchool, Hanover, New Hampshire 03755

The recent observations of overall symmetry of the cau-dal infrasytvian region by Steinmetz et al. (1990) andWrtelson and Kigar (1991, 1992) diverge from earlierfindings of leftward asymmetry in this region (Ge-schwind and Levhsky, 1968; Galaburda et al., 1987;Larsen et al., 1989). To address this inconsistency, wemeasured the entire irrfrasytvian surface posterior toHeschl's gym* from coronal magnetic resonance imagesof 10 young, normal, right-handed subjects. Computermodels were constructed by tracing contours of thisregion and then interpolating a 3D triangle mesh be-tween each pair of adjacent contours. Measurements ofthese models showed no significant directional asym-metry. The same contour set was used to obtain mea-surements with a conventional algorithm that does notinterpolate a surface between contours. The results ob-tained with the second method showed significant left-ward asymmetry. These results suggest that in somecases, unbalanced distortions due to folding differencesof the hemispheres are sufficient to obtain spuriousfindings of left-right asymmetry. This supports the daimof Steinmetz and Wrtelson that leftward asymmetry isrestricted to the temporal bank of the caudal infrasytviansurface, and is balanced by rightward asymmetry of theparietal bank.

Neural systems within the superior temporal regionof the left hemisphere mediate language perceptionand cognition in the vast majority of humans. Evi-dence that the putative language area of Wernicke(1874) resides in the caudal extent of this region hasbeen accrued primarily through lesion localizationstudies in patients with aphasia (for review, see Nassand Gazzaniga, 1987). Hemispheric size asymmetries(left greater than right) involving the superior tem-poral region of postmortem specimens were first de-scribed in the German literature in the early part ofthis century and first quantified by Geschwind andLevitsky 25 years ago. These findings have been rep-licated in subsequent postmortem (Teszner et al.,1972; Witelson and Pallie, 1973; Wada et al., 1975;Chi et al., 1977a,b; Galaburda et al., 1987; Larsen etal., 1989; Steinmetz et al., 1989) and in vivo studies(Larsen et al., 1990; Steinmetz et al., 1991; Leonardet al., 1992) and have been reported by some inves-tigators to include that part of the supramarginal gyruslying along the inferior bank of the posterior ascend-ing sylvian ramus (PAR). The results have been in-terpreted as anatomical evidence that Wernicke's arearesides in this region. However, the proportion ofindividuals in whom the left is larger (e.g., 65% inGeschwind and Levitsky"s series) is considerably lessthan that estimated for left hemisphere languagedominance in the general population (approximately90-95%; for review, see Witelson, 1977).

One interpretation of the findings of left-rightasymmetry is that they reflect a left hemisphere ad-vantage with respect to cortical surface area in theposterior language region. On the other hand, it hasalso been suggested that these findings hinge on fo-cusing strictly on the planum temporale (PT) (seebelow), whose asymmetry may be due to hemisphericdifferences in folding patterns and arbitrary anatomicdelineations in the posterosylvian region (Rubens etal., 1976). Two recent studies have found no sizeasymmetries involving the full extent of the caudalinfrasylvian surface (cIS) (Steinmetz et al., 1990; Wi-telson and Kigar, 1991,1992) comprising both the PTand infrasylvian supramarginal gyrus, yet these resultsdiffer with previous findings of leftward asymmetryeven when the supramarginal portion is included(Geschwind and Levitsky, 1968; Witelson and Pallie,1973; Galaburda et al., 1987; Larsen et al., 1989,1990).Steinmetz et al. (1990) speculated that in these cases,asymmetry may be accounted for by more pronounced

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photographic foreshortening in the right hemisphere,but such distortions have never been measured ex-plicitly. The purpose of this article is to (1) proposea 3D method of measuring cortical surface area andapply it to the region comprising the superior tem-poral gyrus and infrasylvian supramarginal gyrus, andportions thereof; (2) compare this method with theheretofore state of the art method (the "quasi-3D"method) in order to quantify distortions of the latter;and (3) use this new data to shed light on the incon-sistencies in the literature regarding left-right(a)symmetry in the posterior language region. Thetwo methods are contrasted in Figures 1 and 2.

Materials and Methods

SubjectsThe magnetic resonance (MR) images of five malesand five females with normal neurological and psy-chiatric histories were analyzed. Each subject was thefirst-born member of monozygotic twins who had beenrecruited for another study (M.J. Tramo,W. C. Loftus,C. E. Thomas, R. L. Green, L. A. Mott, and M. S. Gaz-zaniga, unpublished observations). The age range was18-43 years with a mean age of 32 years. All subjectswere right-handed [Edinburgh Laterality Quotient(Oldfield, 1971): range, 58-100; median, 89]. The Full-Scale Wechsler Intelligence Quotient (Wechsler,1981) ranged from 87 to 127 with a median of 99.

Image AcquisitionTl-weighted MR images were acquired in the coronalplane (section thickness, 3.0 mm, no gap) using ei-ther a Siemens 1.0 Tesla Magnetom system or a Gen-eral Electric 1.5 Tesla Signa system that yielded 256x 256 image matrices with pixel resolutions of 1.17and 0.937 mm, respectively. In eight subjects, imageswere obtained via 3D FLASH with TE/TR = 20 msec/400 msec (Siemens) or 9 msec/50 msec (GE). Beforethis technology became available at our institution,contiguous sections were obtained by interleavingtwo sets of 3-0 mm sections with 3.0 mm gaps. Thehead was positioned in the scanner so that a hori-zontal laser marked the intercanthal line and a verticallaser intersected the midpoint of the nasion and phil-trum. Sagittal sections were imaged (slice thickness,5.0-8.0 mm; gap, 1.0 mm; in-plane resolution, £1.07mm) and inspected for rotational tilt by observingwhether the rostrum and splenium of the callosum,optic chiasm, and fourth ventricle were evident onthe same (mid-sagittal) image. The images were storedon magnetic tape and transferred to a Silicon Graphicsworkstation.

Anatomical DesignationsThe planum temporale (PT) is defined here as thesuperior surface of the superior temporal gyrus lyingcaudal to the transverse gyrus(i) of Heschl (HG).Thisdefinition corresponds to that of von Economo andHorn (1930) and has recently been employed bySteinmetz et al. (1989, 1990). Its caudal border liesat the point of upward angulation of the posterior

Hgora 1 . The qussi-3D method. In all perspective renderings (Figs 1, 2, 5, 6|, the/-are indicates the mterslice axis and is positing away from the viewer; the sliceplanes are paraflel to the x-y plane. Top left. Three contours [a-c) occupying successiveposmons (e.g., slice positions) along the Hits Slice thickness is indicated fay thewidth of the "ribbons." Since there is very little difference in elevation {y-axis position)among the three contours, the model is oriented nearly parallel to the i - z plane. Topnght. The same contours as on the left at the same z-poshions but wrth greaterdisparity in their elevation (indicated by the dotted lines projected onto the y-axis).resulting in a greater angulatton wfth respect to the x-i / & * . The surface area ofthe quashJD model is the summed length of the ribbons multiplied by their tteckness.Despite the geometric differences, both models have the ssms surface area Bottomleft and right, An alternative way of estmatmg surface area that is equivalent to thequ3s'i-3D method is to measure the area of a 20 map formed by unraveling the ribbonsonto a plane Again, the 20 maps for each set of contours are identical, reflecting

: two models.

iH g u n 2. The 3D method. Top, Shaded 3D models formed from the same contoursas in Figure 1. The model that has greater angutatai lo the t-i plane {right) nowhas a greater surface area Bottom. Unshaded versions of the same 3D recarmructoisshowing the underlying geometry. The ribbons (a-c) in the previous figure correspondto the mfimtBttnaDy thin lines [a-c) si the 3D models. Each pair of fines is connectedby a mesh of small mangles. Slice thcfcness is indicated by the separation betweenthe fines with respect to the i-axa. The surface area of the 3D model is the sum ofthe area of the trwgtes.

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Rgnra 3. Defjneauon of PT from reformatted images. Top, A parasagittal le lamaiu ishowing HG (arrowhead). Anterior is to the left of the image. Ths angls dsterminedby ths caudal edge of HG and the end of ths horizontal ponton of the fissure {btsdBus) is used to define the plane of ths PT. Bottom. Reformats in the plans of theF T h G PAnterior is t t the top of the image. The lateral border of the PT is bracketed.

ascending ramus of the sylvian fissure into the supra-marginal gyms. The rostral border is placed at thesulcus posterior to the most anterior transverse gyms.Thus, any additional HG are Included in PT (previousinvestigators have interpreted the borders of the plan-um temporale in various ways; for review, see Witel-son, 1977; also, Steinmetz and Galaburda, 1991).

The full extent of the caudal infrasylvian surfaceis designated "cIS." It includes the supratemporalsurface posterior to Heschl's gyms(i) and the superior

surface of the supramarginal gyms lying along theinferior bank of the posterior ascending sylvian ramus(PAR). Rostrally, cIS is identified on coronal sectionsas the superior surface of the superior temporal gymslying lateral and/or caudal to the most posterior HG.When two elevations of gray matter above the superiorsurface of the superior temporal gyms appear in thesame coronal image, it is difficult to determine if theintervening sulcus extends to the lateral lip of thefissure—the criterion used by Witelson and Pallie(1973) to define whether the caudal elevation is ac-tually a second transverse gyms. We classify theseelevations as extra transverse gyri according to Cam-pain and Minckler's (1976) less stringent criteria anddid not include them in cIS. (The anterior border ofcIS coincides with the anterior border of PT only ifthere is a single HG.) Caudally, cIS extends to theposterior tip of the PAR (i.e., the end of the sylvianfissure). This landmark corresponds to the posteriordelineation employed in some previous "planumtemporale" studies (e.g., Geschwind and Levitsky,1968; Galaburda et al, 1987; Zilles et al., 1988; Larsenet al., 1989, 1990).

The full extent of the superior temporal region isdesignated "STR." It includes cIS, the rest of the ex-tra- and intrasulcal surfaces of the superior temporalgyms and infrasylvian supramarginal gyms, and HG.STR extended from the most rostral coronal sectionshowing both the superior temporal sulcus and themiddle temporal sulcus to the most caudal coronalsection showing the PAR.

Horizontal Image Reformation and 2D AreaMeasurement of PTThe area of PT was measured planimetrically from areformed horizontal image in the manner of Stein-metz et al. (1989). This was performed in lieu of a3D measurement, which could not be done becauseof the difficulty of locating the posterior border of PTin coronal series. First, a parasagittal image that showedHG and the posterior border of PT was reconstructedfrom the stack of coronals. Second, the reformed sag-ittal image was used to define the horizontal planethat best captured PT (Fig. 3, top). The angle of thisplane was determined by the posterior ridge of HGand the anterior edge of the PAR. A horizontal imagewas reconstructed from this specification that showedthe wedge-like surface of PT (Fig. 3, bottom), whichwas then measured planimetrically by tracing its out-line.

3D Surface Area Measurements qfcIS and STRThe surface contour of the cortical mantle was tracedwith a cursor directly on the coronal MR sections (Fig.4), which were magnified 3 * on the workstation mon-itor. A triangle mesh that spanned the rostral-caudalgap between adjacent contours (3.0 mm, the sectionthickness) was interpolated across sections (Fig. 5,bottom). Since the distance between adjacent MR sec-tions was greater than the distance between contoursegments within a section, the contours were resam-pled at a lower resolution so as to mitigate anisotropic

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R g u r t 4 . Delineation of dS on coronal images. Four sample images (from a set of 14) used to delineate and measure dS in one subject The subject's right is on the left sideof the image. The sequence of images A-D reflects a rostral-caudal progression. A, Demarcation of dS extends from the lateral ridge of HG (ttaor arrowheads) to the Dp of thesytvian fissure [uhfrs arrowheads]. 8. HG appears more medially in successively posterior images. C, HG is no longer visible at this level Demarcation of cJS now extends all theway through the lower bank of the fissure. 0, The right sytvian fissure appears mare elevated than the left et the caudal levels (cf. Hatob et aL,

sampling. To avoid aliasing in the contour resam-pling, points at high curvature were always includedin the resampled version.

The area for each triangle was computed by halvingthe cross product of two of its sides (Fraleigh andBeauregard, 1987). The surface area for the mesh wascomputed by summing the area of component trian-gles. In order to minimize error introduced by inter-polation across adjacent contours, the triangulationalgorithm used a dynamic programming technique(Cormen et al., 1977) to find the mesh between con-

tours with the smallest possible surface area (Fuchsetal., 1977). Hence, a lower bound estimate of surfacearea was obtained without systematic foreshorteningartifacts. Despite differences in hemispheric fissura-tion, any residual foreshortening would be unlikelyto affect one hemisphere more than the other.

Quasi-3D Measurements ofcISThe same coronal contours that were used to estimatecIS in 3D were also used to estimate cIS by (1) mul-tiplying the length of each contour by the thickness

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TtUil2D PT measurements Ion2 ! and asymmetry coefficients

Figure 5. Quasi-3D versus 3D models of dS Top, The quasKJD models of the leftand right dS of one subject Compass in the 1-1 plane indicates antBrior-posienorand medial-lateral orientations. To aid interpretation, dotted lines have been projectedfrom the right hemisphere model onto ths y-axis and x-z plane. Note the disparity inthe y-axis projection of different contours m ths right hemisphere. Bonom, Sated 3Dreconstructions based on the same contours at the rep

of each section in which CIS appeared, and (2) sum-ming across sections. This quasi-3D approach is close-ly related to flattening the contours onto the planewith a constant spacing and measuring the resulting2D map planimetrically (Fig. 1). Since gradient in-formation between slices is not used, the underlyingrepresentation appears as a series of distinct ribbons,one for each coronal section (Fig. 5, top). The 3.0-mm-thick ribbons correspond to the infinitesimallythin lines that form the sides of each triangle in the3D model. We did not perform any post hoc correc-tions of the quasi-3D measures. The distortion of themethod, which is related to the angle of elevationbetween sections, can be reduced by applying a trig-onometric correction to the measurement of each sec-tion. This is analogous to one flat map technique ofincreasing the distance between partially straight-ened contours as a function of their disparity in ele-vation (Van Essen and Maunsell, 1980), rather than

Subject Left Asymmetry

123456789

10

MeanSD

5.305.035.956.106.705.045.726.956.314.31

5.740.82

3.683.984.694.955.384.224044294.193.93

4.330.52

-0.366- 0 2 3 3-0237- 0 2 0 8- 0 2 1 9-0.177-0.344-0.473-0.404-0.092

-0.2750.117

Figure 6. The unshaded resorts of the 3D reconstructions in Figure 5. showkqthe undertytng geometry of e ctS model Note how the disparity of contour etevauonsm the caudal portion of the right dS results m a mesh of elongated mangles, orientedobliquely to the slice plane.

keeping a constant spacing between completelystraight outlines (e.g., Putnam, 1926; Stensaas et al.,1974; Falzi et al., 1982; Jouandet et al., 1989; Larsenetal., 1989,1990). In order to perform this correction,the tilt of each section must first be estimated. Thismay require sampling the angle at many points alongindividual contours, since the slope of the surfacemay also vary within a slice plane. The compensationfor varying tilt of the surface is incorporated naturallyinto the 3D approach since the slanted surfaces areexplicitly modeled (Fig. 6).

An asymmetry coefficient was computed for all sur-face area measurements using the formula (R — L)/(0.5*(R + /.)), where R is the right surface area incm2 and L is the left surface area in cm2. In accordancewith previous studies (e.g., Galaburda et al., 1987),a brain with a coefficient magnitude of 0.100 or greaterwas classified as asymmetric, with a positive valueindicating rightward asymmetry and a negative valueleftward asymmetry.

Results

PTEach subject's surface area estimates and asymmetrycoefficients for region PT are listed in Table 1. Thesurface area of the left PT ranged from 4.31 to 6.95cm2 with a mean and SD of 5.74 ± 0.82. The surfacearea of the right PT ranged from 3-66 to 5.38 cm2 witha mean and SD of 4.33 ± 0.52. The surface area ofthe left PT was greater than the right for all 10 subjects,and 9 had an asymmetry coefficient with a magnitudeof 0.177 or greater. A binomial test showed the dis-tribution of leftward asymmetry (9 of 10) to be sig-nificant (z= 2.53; p < 0.02) (all statistical tests two-tailed). Paired-comparison nests between the left andright PT also showed a highly significant leftwardasymmetry (mean right-left difference = -1.408; f(9)= 6.83; p < 0.0001). Two subjects had a second HGin both hemispheres, five subjects had a second HGonly in the right hemisphere, and one subject had asecond HG only in the left hemisphere.

dSEach subject's surface area estimates and asymmetrycoefficients for region CIS are listed in Table 2. The

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Tabts2Measures of

Subject

1134SI789

10

MeanSO

dS (cm1) and asymmetry coefficients

Quas-3D

Left

7.235.946.185.908.648.317.44

10.586.125.51

7.181.60

Right

5.625.324.897.315.755.165.327.095.503.70

5.571.03

Asymmetry

- 0 2 5 1-0.110-0.233

0115-0.402-0 .488-0.332-0.394-0.107-0.393

- 0 1 4 80J2O4

3D

Left

8.456.837186.749.15

10.85810

11.857156.48

8.31183

Bight

6.995.726598.149.979.708.558.45B.648997.97143

Asymmetry

-0 .164-0.047- 0 1 0 9

0.250-0 .004-0 .448

0.073-0.302-0.021

0.563

-0.0310187

data obtained using the 3D model show a mean andSD of 8.31 ± 1.83 for left cIS and 7.97 ± 1.43 for rightcIS. Four subjects were leftward asymmetric, four wererightward asymmetric, and two showed no asymmetry.The paired-comparison / test showed no significantasymmetry (mean right-left difference = -0.332; f(9)= 0.628; p = 0.546).

In contrast, the data obtained using the quasi-3Dmethod showed a leftward asymmetry for nine sub-jects and a rightward asymmetry for the remainingsubject {z - 2.53; p < 0.02). The mean and SD forthe left cIS was 7.18 ± 1.60 and for the right cIS 5.57± 1.03. The paired-comparison t test showed a sig-nificant leftward symmetry (mean right-left differ-ence = -1.62; t{9) = 3.515; p = 0.007).

Since the same contours were used for both 3Dand quasi-3D surface area estimates, the different re-sults obtained concerning hemispheric asymmetrywere solely due to differences in the algorithms. Anal-ysis of the pairwise differences of the two algorithms(3D vs quasi-3D surface area) showed significantlysmaller estimates for both left and right cIS surfacearea (Fig. 7), with worse underestimation on the right(left: mean difference = 1.123; f(9) = 6.473; p <0.0001; right: mean difference = 2.408; ?(9) = 4.347;p = 0.002). The magnitude of the underestimation isalso more variable in the right (SD of difference: left,

0.549; right, 1.752). In some cases, the surface is grosslyunderestimated on the right, which reflects an ex-treme obliquity of the PAR relative to the coronalplane.

STREach subject's surface area estimates and asymmetrycoefficients for region STR are listed in Table 3. Thesurface area of the left STR ranged from 22.28 to 36.28cm2 with a mean and SD of 29.81 ± 4.74. The surfacearea of the right STR ranged from 21.26 to 32.67 cm2

with a mean and SD of 29.29 ± 4.05. Leftward asym-metry was found for four subjects, rightward asym-metry for three subjects, and no asymmetry for threesubjects. Paired-comparison t tests between the leftand right STR showed no asymmetry (mean right-leftdifference = -0.525; t(9) = 0.429; p > 0.67).

DiscussionWe found no hemispheric asymmetry involving thecombined surface area of the superior temporal gyrus,HG, and the infrasylvian supramarginal gyrus. Whenthe analysis was restricted to the cortical surface lyingcaudal to HG along the inferior bank of the sylvianfissure (including the PAR), again no asymmetry wasfound. This same surface was then measured using a

left hemisphere - cIS right hemisphere - CIS

I 8-1

I a-

• quMt-3O

s a i l ) i 2 3 a 5 6 T D O 1 °

Quast-30 versus 3D measures of dS surface area tor each subject. Lett.For each subject, the cruasi-30 method (solid bar) yielded a smaller measure than the3D method m the left hemisphere. Right Quas>3D estimates were also stgnrfkanifysmaller for the right hemisphere. However, the distortion (reflected by the disparitym the heiffo of pairs of solid mi hatched bars) s much greater in the right hemispherethan in the left.

Tito 33D measures of STR (cnVI and asymmetry coefficients

Subiea Left

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10

MeanSO

314631.13381827.403818221827.0625.8426.7133.88

29.814 74

32.6732.1631.88211631.8826.0724.3928.5131.823213

29194.05

0.0380.033

-0.129- 0 1 5 2-0 .129

0.157-0.104

0.1080.175

-0 .050

-0 .0160.140

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quasi-3D method that failed to take into account thefolding and curvature of the cortical surface acrossadjacent coronal sections. As expected, significantlysmaller surface area estimates were obtained usingthe quasi-3D method. Because the tilt of the ascend-ing ramus is greater on the right than on the left,foreshortening artifact affected the right more thanthe left. As a result, the quasi-3D method yieldedspurious leftward asymmetry. The possibility that the3D surface area estimates failed to show the expectedasymmetry because of anomalous laterality effects inour subjects was ruled out by replicating the findingsof Steinmetz et al. (1989) with respect to PT asym-metry.

The distortions engendered by the quasi-3D meth-od may be exaggerated compared to those of otherstudies that carefully control the angle of anatomicalsection (e.g., Larsenetal., 1989) or photographic plane(e.g., Witelson and Pallie, 1973; Galaburda et al.,1987). However, when the region of interest in onehemisphere is more concave (or convex) than thecorresponding region in the other hemisphere, as-sessment of hemispheric asymmetry cannot be com-pletely eliminated unless a 3D approach is used. Thegreater the folding of the surface, the greater will bethe foreshortening artifact, and the greater the advan-tage of carrying out surface area estimates in 3D. The3D approach also obviates trigonometric correctionsthat require sampling the tilt along the cortical surfacewithin each section in order to calculate a correctionfactor.

One disadvantage of the present procedure is thatit can only be carried out on planar contours. Con-sequently, sulci that run parallel to the slice planemay be underrepresented in the 3D model. Recon-struction techniques that do not rely on contours,such as the "marching cubes" algorithm of Lorensenand Cllne (1987) and the 3D shrink wrap method(Sereno and Dale, 1992; Dale and Sereno, 1993), mayproduce models of cortical geometry with even high-er fidelity.

The pattern of asymmetry of the PT and overallsymmetry of the caudal infrasylvian region supportsthe claim that leftward asymmetry of the PT is "bal-anced" by rightward asymmetry of the infrasylviansupramarginal gyrus (Steinmetz et al., 1990; Witelsonand KJgar, 1992). The possible functional significanceof the (a)symmetry, if any, can be debated. The fre-quency of leftward asymmetry has been low comparedwith the estimate of left hemisphere language dom-inance in the general population. This is a problemfor theories of structural asymmetry underlying func-tional asymmetry. However, measurements restrictedto the PT (as defined in the present study) may reveala greater proportion of leftward asymmetry than pre-vious parcellations that have included some parietaltissue, though two recent studies relating quantitativemeasures of the isolated temporal bank to handednessin the same subjects have not yielded a consistentpattern of results (Steinmetz et al., 1991; Witelsonand Kigar, 1992). Yet another interpretation is thatthe asymmetry of the PT is a side effect of the more

anterior upswing of the sylvlan fissure on the rightrather than a manifestation of functionally significantincrease in size on the left.

While these data may not support a characteriza-tion of language dominance as simply an increase inthe sheer amount of cortex in one hemisphere (Gaz-zaniga, 1992), it does not necessarily mean that thetrend toward increased angulation of the right pos-terior sylvian fissure (which is reflected by the largerleft PT) is unrelated to functional asymmetry. This issupported by in vivo studies correlating functionalasymmetries of handedness (LeMay and Culebras,1972; Hochberg and LeMay, 1975; Kertesz et al., 1986)and language lateralization (Ratcliff et al., 1980) withvarious anatomic asymmetries in the temporoparietalregion. An alternative hypothesis (Steinmetz and Gal-aburda, 1991) is that gross morphological differencesand cerebral dominance may both be consequencesof a third unknown factor. Investigations into micro-circuity of auditory association cortex (Seldon, 1982)and the dynamics of cortical growth and fissurization(Chi et al., 1977a; Welker, 1990) may provide insightsin this regard.

NotesThis investigation was supported by Office of Naval ResearchGrant N00014-89-J-3035, NIH/NINDS PO1 NS17778-10, NI-DOCD K08-DC00071, the James S McDonnell Foundation,the Sadder Foundation NARSAD, and Mr. and Mrs. JamesWinston. We thank Prof Scot Drysdale for guidance on theapplication of dynamic programming to surface tessellation;Prof. David Mumford for a helpful discussion of surface areadistortions; Dr. Susan Chipman, who initially suggested thisapproach; Drs. Albert Galaburda, Sandra Witelson, and De-bra KJgar for informative discussions; and Jeff Hutsler, Dr.Robert Knight, and Dr. Helmi Lutsep for helpful commentsand criticisms concerning earlier drafts of the manuscript.Some of these results were presented at the 22nd annualmeeting of the Society for Neuroscience held in Anaheim,CA, October, 1992.

Correspondence should be addressed to William Loftus,Center for Neuroscience, University of California, Davis, CA95616

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