Unlike monochromatic aberration, the range of individual variations in eye chromatism is narrow. It is the consequence of chromatism being affected mainly by dispersive properties and power of optical elements, while relatively insensitive to their surface deviations and misalignment. Eye generates both, longitudinal and lateral chromatism, with the latter commonly present on axis as well, although usually insignificant.

Being a system of positive optical power, with a narrow range of deviation in the refractive index and dispersion, eye generates form of longitudinal chromatism called primary spectrum: shorter wavelengths focus closer than the longer ones. Studies agree that longitudinal the chromatic defocus over the entire visible spectrum - as a differential between respective foci of 400nm and 700nm wavelength - is about 2D (diopters). Regular off-axis lateral chromatism is a function of incident angle, but also dependant on the position of aperture stop. Axial lateral chromatism results from prismatic deformation and/or tilt element in actual eyes (FIG. 233).

In units of eye's focal length in diopters - about 59 (for the effective focal length ƒE~17mm) - 2 diopters of defocus between 0.4μ and 0.7μ wavelengths is slightly over 1/30, or about 0.56mm. With respect to the wavelength of maximum photopic eye sensitivity, 0.55μ, this translates into 11 waves P-V of defocus at 5mm eye pupil diameter, and 1.8 waves at 2mm. For the standard C and F Fraunhofer lines, defocus is nearly 0.9 diopters, or 0.25mm; with respect to the e-line focus, according to the graph, it nearly splits in two, being only slightly larger for the red C-line. In terms of the standard measure of chromatism, this primary spectrum has longitudinal error of 0.12mm/17mm=0.07, or ƒ/140. This is about 14 times more than secondary spectrum in an achromat. Still, at 2mm pupil diameter it causes only about 0.4 wave P-V defocus in either bleu F- or red C-line. That is comparable to the chromatism of a 100mm ƒ/30 achromat.

An interesting question is how does this eye chromatism affect telescopic image? How it combines with chromatism of refracting telescopes? FIG. 234 illustrates its effect on the formation of the retinal image with an achromat, but the chromatic shift of the objective's image plane focused onto retina is also taking place with other telescope types, including all-reflecting telescopes.

When observing through the eyepiece, what is focused onto the retina are images of point sources filling the eyepiece's field stop. The totality of these point source images forms the retinal image of the image formed by the objective in the eyepiece's field stop. The point emitters in the field stop are of all the wavelengths transmitted by the objective. Their light enters the eye nearly collimated; how it focuses onto the retina depends primarily on the refraction within eye. Since primary spectrum of the eye, shown on FIG. 233A, can be approximated as L~4√λ-0.4 diopters, for the wavelength range 0.4μm<λ<0.7μm (thus with zero defocus at 0.4μm wavelength focus and maximum at 0.7μm), relative defocus for zero at λ~0.546μm is L'~4√λ-0.4-1.53 diopters.

To bring wavelength to focus onto retina, its source needs to appear to the eye as coming from a distance greater than its focal length ƒE=17mm by a factor of 59/L', or OE~1000/L' in mm. Since this results from rays exiting the eyepiece being slightly diverging or converging, the object distance OE for the eye equals the image separation IEP for the eyepiece, with the corresponding shift of the imaged plane onto retina  for wavelength λ from the eyepiece's field stop plane, from the Gaussian lens formula, given by D=ƒEP2/[ƒEP-(1000/L')], where ƒEP is the eyepiece focal length in mm.

In other words, eye primary spectrum effectively shifts image plane of lower-sensitivity wavelengths projected onto retina from the eyepiece's field stop, with the magnitude of shift determined by: (1) the wavelength's primary spectrum L' relative to the zero defocus wavelength, and (2) eyepiece's focal length ƒEP. Taking e-line as zero defocus wavelength, as shown on FIG. 233A, the respective shifts for F and C-line are about 0.0094mm and -0.011mm with 5mm f.l. eyepiece, and -0.155mm and -0.178mm with 20mm f.l. eyepiece. With an eyepiece of ~36mm f.l., image plane focusing onto the retina for the blue F-line nearly coincides with the common C/F focus of a 100mm ƒ/10 achromat. Thus, the F-line focus is brought onto the retina together with e-line focus; however, due to low magnification, and much higher eye sensitivity to the green, it is bellow the threshold of perception.

In general, the effect of eye's primary spectrum is negligible compared to achromat's secondary spectrum. It is still small in apochromats and all-reflecting telescopes. With an eyepiece of, say, 5mm f.l., providing relatively high magnifications, the F-line will be defocused on the retina by nearly 0.01mm (with the e-line in focus); even with an ƒ/5 system, it is still only about 1/10 wave P-V of defocus @0.486μm.

Similarly, foveal lateral color error of the eye, while nominally significant, is not likely to have much of an effect on the telescopic image quality. Measured values for 0.605μm and 0.497μm wavelengths average 0.83 arc minute (FIG. 233 right, bottom). Since, according to Eq. 50, lateral color error for given lens radii changes in proportion to index differential between respective wavelengths, it is about 45% higher for the customary C and F-lines (based on refractive indici for water), or about 1.2 arc minute. This means that the red and blue chief ray - i.e. the centers of their two respective Airy discs - will be separated by this angular value in the foveola, with the green e-line Airy disc between them, at about 0.66 arc minute from the red C-line.

Since this disparity originates in the eye, its angular value is constant, and its its effect depends on the size of retinal image. If, for instance, angular diameter of the e-line Airy disc imaged through the telescope onto the retina is 1 arc minute, it will be exceeded by lateral C/F separation in the foveal center. At the 5 arc minutes Airy disc's retinal size, lateral C/F separation is less than 1/2 of its radius. However, while the error in the second case is five times smaller, it is more likely to be detected, due to its sufficiently large angular size (FIG. 235).