Alphadi Tab - Tool overview

p-Card

The np-chart is used to monitor a process over time based on quantities. The process is described by a key figure that indicates the number of certain events within a constant total amount. It shows whether this number is within the expected range or if noticeable changes occur in the process.

This can be, for example, the number of NIO parts in production, the number of sales in distribution, or the number of delayed deliveries. The goal is to detect changes early, systematically analyze possible causes, build process knowledge, and avoid unnecessary interventions.

Download You can download the data here: NPChart_NIOEtiketten.xlsx

In the filling of tomato sauce, it is checked per shift how many jars have a crooked or incomplete label. The goal is to determine whether the number of non-conforming units remains stable over time.

Interpretation of the Results:

There are no points outside the control limits and no noticeable patterns are visible. The number of defective labels fluctuates randomly around the centerline. The process can thus be assessed as stable.

Explanations of the Graphic:

  • The points show the number of units with the considered property per subgroup in chronological order.
  • The centerline corresponds to the average number of these units.
  • The control limits are calculated from the average process level and the constant subgroup size. With a constant subgroup size, they usually run horizontally.

Preparation

  1. Define a clear binary classification.
  2. Ensure constant subgroup size.
  3. Record the number of nonconforming units per subgroup.

AlphadiTab Usage in AlphadiTab

  1. Select the p-chart tool in the Measure Phase or Control Phase.
  2. Enter the number of nonconforming units and sample size.
  3. Generate the chart with the "Create New" button.

Interpretation

  1. Are points outside the control limits?
  2. Are non-random patterns recognizable?

The p-chart is used to monitor a process over time based on proportions. The process is described by a metric that indicates the proportion of certain events in a total quantity. It shows whether this proportion is within the expected range or if noticeable changes occur in the process. This can be, for example, the rejection rate in production, the sales quota in sales, or the proportion of delayed deliveries. The goal is to detect changes early, systematically analyze possible causes, build process knowledge, and avoid unnecessary interventions.

Download You can download the data here: PChart_EtikettenFehlerquote.xlsx

In the filling of tomato sauce, it is checked per shift how many jars have a crooked or incomplete label. The goal is to determine whether the proportion of non-conforming units remains stable over time.

Interpretation of the results:

There are no points outside the control limits and no noticeable patterns are visible. The proportion of defective labels fluctuates randomly around the centerline. The process can thus be assessed as stable.

Explanations of the graphic:

  • The points show the proportion of non-conforming units per subgroup in chronological order.
  • The centerline corresponds to the average proportion of non-conforming units.
  • The control limits are calculated for each subgroup from sample size and average proportion. With varying sample sizes, they often appear stepped.

Preparation

  1. Define a clear binary classification, for example, "non-compliant" and "compliant".
  2. Ensure that for each data row, both the total number of units considered (sample size) and the number of non-compliant or compliant units are available.
  3. Check whether the subgroup size changes over time and whether this is technically reasonable.
  4. Determine whether the chart should be created based on current data or with a historical reference.
  5. Define which tests for exception conditions should be used to detect noticeable patterns.

Usage in AlphadiTab

  1. Select the tool "p-chart" in the Control Phase.
  2. For defective units, specify "non-compliant units"; for sample size, specify "tested units".
  3. Generate the control chart via "Create New".
  4. Conduct the defined tests in the Nelson Rules tab.

Interpretation

  1. Check whether points lie outside the control limits.
  2. Check whether non-random patterns such as trends, shifts, or cyclical patterns are recognizable.
  3. Assess whether known special causes are present or whether a sustainable process change must be suspected.
  4. Only decide whether intervention in the process is necessary after clarifying the causes.

The p-chart shows whether the process is statistically stable. Whether target values or specifications are met must be evaluated separately from a technical perspective.

Historical values

If historical reference values are known, they can be used as a fixed basis. The centerline and control limits then remain constant.

Sections

Sections are useful if the process has deliberately changed, e.g., after a supplier change or a process adjustment. Separate centerlines and control limits are calculated for each section.

Non-random patterns are detected with the tests:

Rule 1
1 point outside the control limits.
Rule 2
9 points in a row on one side of the midline.
Rule 3
6 points in a row increasing or decreasing.
Rule 4
14 points in a row alternating up and down.
Binary Classification
Each inspected unit must be clearly assignable to one of two categories.
Why is this important?
Only then can the np-chart represent the number of events to a total amount.
Subgroups with Constant Size
The subgroup size must be constant.
Why is this important?
With a constant subgroup size, the control limits are constant, making the chart easier to read.
When the subgroup size is not constant
p-Chart
When multiple defects can occur per unit
c- or u-Chart
When the data is continuous
I-Chart or X-bar Chart

Number of first-resolved inquiries

In IT service, it is evaluated daily how high the number of inquiries is that are resolved at the first contact. The np-chart helps to assess whether this number remains stable over time or if anomalies such as trends or shifts occur.

Download You can download the data here: NPChart_ITErstloesung.xlsx

Interpretation

There are several points outside the control limits. The process is unstable and should be examined more closely.

→ Several points outside the limits – process unstable, check causes.

Number of offers with missing mandatory information

In sales, it is checked monthly how many offers are missing mandatory information. This allows tracking whether the number of incomplete offers remains consistently stable.

Download You can download the data here: NPChart_MandatoryInformation.xlsx

Interpretation

The numbers are unusually close together. Such a low dispersion is often not random for a real process and may indicate standardized rework, too coarse classification, or a peculiarity in the inspection system. Additionally, nine points are on the same side of the centerline.

→ Noticeably low dispersion + 9 points on one side – question inspection system/classification.

Number of Shipments with Transport Damage

In the logistics sector, it is evaluated per tour how many shipments arrive with visible transport damage. The goal is to identify extraordinary stresses early.

Download You can download the data here: NPChart_Damages.xlsx

Interpretation

An outlier is recognizable; the 13th tour is affected. A rear-end collision was reported by the driver for this tour. The deviation can thus be explained by a known special cause and does not indicate a permanent change in the process.

→ Outlier due to known special cause (accident) – no new basic pattern.

Number of Goods Receipts with Blocking Note

In purchasing, the number of goods receipts with a blocking note is monitored. During the observation period, there was a switch from Supplier A to Supplier B, so two sections are useful.

Download You can download the data here: NPChart_Sperranteil.xlsx

Interpretation

After the supplier change, the number of goods receipts with a blocking note is at a noticeably higher level. The separate consideration of the sections shows that the process level has changed. The change should be evaluated in the context of the supplier change.

→ Level shift after supplier change – evaluate sections separately.

Number of Positions with Critical Forecast Error

In production planning, each planning cycle evaluates how many positions exceed a defined forecast error threshold. The np-chart shows whether the number of problematic positions changes over time.

Download You can download the data here: NPChart_Falschprognosen.xlsx

Interpretation

Over the period, an increasing trend in the number of incorrect forecasts is noticeable. Since the values also decrease again in between, no trend is signaled according to the Nelson rules. However, the development should still be observed professionally.

→ Slightly increasing trend, but no Nelson rule violated – continue to observe.

Subgroup
Related sample.
Centerline
Average number of events as the central process level.
Control Limits (UCL / LCL)
Limits within which random fluctuations are expected.
pi = xi / ni
Proportion per subgroup
p̄ = ∑xi / ∑ni
Center line from current data
LCLi = max(0,  p̄ − 3√(p̄(1−p̄)/ni))
Lower control limit
UCLi = min(1,  p̄ + 3√(p̄(1−p̄)/ni))
Upper control limit

With the historical fix, p̄ is replaced by the given reference value p.

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