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The graph shows the effect of voters' previously stated preference regarding the issue of working-time reduction on the probability of those voters' actual choice being the same as that stated preference. For each party shown in the graph, less than 10% of that party's voters had a previously stated preference against the issue. Using the drop-down menus, fill in the blanks to make the most accurate statements based on the graph.
| Component | Content |
|---|---|
| Main Subject | The effect of voters' prior stated preference on the chance their actual vote will match that preference. |
| Issue | Working-time reduction. |
| Data Constraint | For each party, less than 10% of that party's voters had a previous preference against the issue. |
| Variable Measured | Probability that a voter's choice matches their original preference regarding working-time reduction. |
| Component | Description |
|---|---|
| X-axis | Issue preference: 5 levels from 'against' to 'for'. |
| Y-axis | Probability (0.00–0.90): Likelihood actual vote matches prior stated preference. |
| Series | 5 parties: Delta, Sigma, Theta, Zeta, No Preference (each with a line across preference spectrum). |
| Delta | Upward trend: 0.60 (against) to 0.81 (for). |
| Sigma | Flat trend: 0.52–0.55 across all levels. |
| Theta | Downward trend: 0.60 (against) to 0.42 (for). |
| Zeta | Downward trend: 0.70 (against) to 0.47 (for). |
| No Preference | Slight upward trend: 0.48 (against) to 0.57 (for). |
Members of the ______ party are most apt to vote according to their previously stated preference regarding the issue of working-time reduction.
Statement Breakdown 1:
Statement Breakdown 2:
What is needed: We need to determine which party's members most consistently vote according to their prior preference, considering all positions from 'against' to 'for'.
Condensed Solution Implementation:
Scan each party's line in the chart for values and trends. Identify the party with the highest and most consistently high probabilities for matching their vote with prior preference.
Necessary Data points:
Delta: 0.60 to 0.81 (increases). Sigma: about 0.53-0.55 (flat). Theta: 0.60 to 0.42 (decreases). Zeta: 0.70 to 0.47 (decreases). No preference: about 0.48.
Members of the ______ party are most apt to vote against the issue of working-time reduction if their previously stated preference regarding the issue of working-time reduction was also against.
Statement Breakdown 1:
Statement Breakdown 2:
What is needed: Which party has the highest probability at the 'against' position, indicating the most reliable follow-through on stated opposition.
Condensed Solution Implementation:
Directly compare the values at the 'against' x-axis point for all parties and select the highest.
Necessary Data points:
Against position: Delta 0.60, Sigma 0.54, Theta 0.60, Zeta 0.70, No preference: 0.48.
To answer both blanks, we compared probabilities shown on the party lines in the chart. Delta shows the most overall reliability in matching votes to preferences, especially as support for the issue increases. For those who originally opposed working-time reduction, Zeta party members are most likely to follow through and vote against, as shown by their high probability in the leftmost data point.
The two blanks are independent. The first is about overall match between preference and voting behavior across the entire scale, while the second only targets votes of those who were originally against. Each requires examining a different part of the chart.