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The present invention relates to a split-type image forming apparatus equipped with a casing, a process cartridge removably mounted in the casing, a belt for conveying a recording medium, a guide member provided inside the casing, and a developing device and a transfer device provided inside the process cartridge.
2. Description of Related Art
A tandem-type image forming apparatus is an image forming apparatus having a plurality of image forming units for forming respective colors of an image on respective photoconductors, arranged downstream side-by-side. Each image forming unit is provided with a photoconductor, a charger, a developing device, a cleaning device, a transfer device, and a fixing device. The tandem type image forming apparatus thus makes it possible to form an image on a recording medium on the order of several tens pages.
In tandem-type image forming apparatuses, it is desirable to speed up printing, and in this respect, there is an increasing demand for a so-called one-pass type image forming apparatus, which forms an image by using the plural photoconductors without performing any intermediate process (e.g., charging, developing, cleaning).
When performing one-pass type image forming without the intermediate process, it is necessary to convey a recording medium (e.g., paper) without any image defect.
As an example of the image forming apparatus having a conveying system which performs the one-pass image forming without the intermediate process, an image forming apparatus is proposed in which a conveyed recording medium is sandwiched between a photoconductor and a transfer belt and an image is transferred from the photoconductor to the recording medium through the transfer belt.
In such an image forming apparatus,

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For each $g \in {\mathbb Z}_n$, the corresponding rotation $\mathcal{R}_g$ is defined as: $$\mathcal{R}_g:\bar{X}_\alpha \mapsto \mathcal{R}_g(\bar{X}_\alpha) = \bar{X}_{g \alpha}.$$ It is clear from the above definition that $\mathcal{R}_g \circ \mathcal{R}_{g^\prime} = \mathcal{R}_{gg^\prime}$.

Therefore, each ideal $\mathcal{I}_\mu \in \mathcal{G}^m$ associated with a given multi-permutation $\mu = (\mu_1,\mu_2,…,\mu_m) \in \mathfrak{M}^m$ that respects the lexicographic order is generated by $g_1^{\mu_1}g_2^{\mu_2}\dots g_m^{\mu_m}$, where $g_i \in {\mathbb Z}_n$ are such that $g_i^{\alpha_i}$ is different from $g_j^{\alpha_j}$ if $i < j$. That is, $\mathcal{I}_\mu = \left(g_1^{\mu_1}g_2^{\mu_2}\dots g_m^{\mu_m}\right)$, where $$\begin{aligned}
& g_1^{\mu_1}g_2^{\